## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 1)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$26.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=6$

The velocity after $$5$$ seconds is approximately $$1.59$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 2)

A mass of $$9$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$22.8$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$9v'=-0.91v^2 \hspace{3em} v(0)=5$

The velocity after $$2$$ seconds is approximately $$2.49$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 3)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$22.4$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$8$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=8$

The velocity after $$8$$ seconds is approximately $$1.46$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 4)

A mass of $$6$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$7.36$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$6v'=-0.46v^2 \hspace{3em} v(0)=4$

The velocity after $$3$$ seconds is approximately $$2.08$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 5)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$5.04$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=6$

The velocity after $$3$$ seconds is approximately $$2.65$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 6)

A mass of $$9$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$73.7$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$4$$ seconds.

The IVP is given by

$9v'=-0.91v^2 \hspace{3em} v(0)=9$

The velocity after $$4$$ seconds is approximately $$1.94$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 7)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$47.4$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=8$

The velocity after $$6$$ seconds is approximately $$1.47$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 8)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$59.9$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=9$

The velocity after $$6$$ seconds is approximately $$1.50$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 9)

A mass of $$6$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$7.36$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$6v'=-0.46v^2 \hspace{3em} v(0)=4$

The velocity after $$6$$ seconds is approximately $$1.41$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 10)

A mass of $$9$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$22.8$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$9v'=-0.91v^2 \hspace{3em} v(0)=5$

The velocity after $$5$$ seconds is approximately $$1.42$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 11)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$8.75$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=5$

The velocity after $$3$$ seconds is approximately $$2.44$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 12)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$12.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=6$

The velocity after $$5$$ seconds is approximately $$1.94$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 13)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$15.4$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=9$

The velocity after $$2$$ seconds is approximately $$4.21$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 14)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$3$$ meters per second, experiencing an initial air resistance of $$1.26$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=3$

The velocity after $$9$$ seconds is approximately $$1.04$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 15)

A mass of $$7$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$28.9$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$7v'=-0.59v^2 \hspace{3em} v(0)=7$

The velocity after $$3$$ seconds is approximately $$2.53$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 16)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$12.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=6$

The velocity after $$2$$ seconds is approximately $$3.26$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 17)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$8.75$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=5$

The velocity after $$5$$ seconds is approximately $$1.82$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 18)

A mass of $$9$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$14.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$9v'=-0.91v^2 \hspace{3em} v(0)=4$

The velocity after $$6$$ seconds is approximately $$1.17$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 19)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$28.3$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=9$

The velocity after $$9$$ seconds is approximately $$1.35$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 20)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$17.2$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=7$

The velocity after $$6$$ seconds is approximately $$1.78$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 21)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$2$$ meters per second, experiencing an initial air resistance of $$0.760$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=2$

The velocity after $$3$$ seconds is approximately $$1.45$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 22)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$6.50$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=5$

The velocity after $$3$$ seconds is approximately $$2.53$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 23)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$3$$ meters per second, experiencing an initial air resistance of $$1.26$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=3$

The velocity after $$3$$ seconds is approximately $$1.84$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 24)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$28.3$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$4$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=9$

The velocity after $$4$$ seconds is approximately $$2.56$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 25)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$22.4$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=8$

The velocity after $$9$$ seconds is approximately $$1.32$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 26)

A mass of $$9$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$44.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$9v'=-0.91v^2 \hspace{3em} v(0)=7$

The velocity after $$2$$ seconds is approximately $$2.90$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 27)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$12.2$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=8$

The velocity after $$9$$ seconds is approximately $$1.44$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 28)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$28.3$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$8$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=9$

The velocity after $$8$$ seconds is approximately $$1.49$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 29)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$26.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$4$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=6$

The velocity after $$4$$ seconds is approximately $$1.86$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 30)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$16.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=8$

The velocity after $$2$$ seconds is approximately $$3.92$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 31)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$6.86$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=7$

The velocity after $$6$$ seconds is approximately $$1.78$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 32)

A mass of $$6$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$16.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$8$$ seconds.

The IVP is given by

$6v'=-0.46v^2 \hspace{3em} v(0)=6$

The velocity after $$8$$ seconds is approximately $$1.28$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 33)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$5$$ meters per second, experiencing an initial air resistance of $$3.50$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$8$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=5$

The velocity after $$8$$ seconds is approximately $$1.32$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 34)

A mass of $$6$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$29.4$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$4$$ seconds.

The IVP is given by

$6v'=-0.46v^2 \hspace{3em} v(0)=8$

The velocity after $$4$$ seconds is approximately $$2.32$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 35)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$21.1$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=9$

The velocity after $$6$$ seconds is approximately $$2.00$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 36)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$11.8$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$6$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=4$

The velocity after $$6$$ seconds is approximately $$1.24$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 37)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$36.3$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=7$

The velocity after $$9$$ seconds is approximately $$1.03$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 38)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$3$$ meters per second, experiencing an initial air resistance of $$1.71$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=3$

The velocity after $$2$$ seconds is approximately $$2.17$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 39)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$3$$ meters per second, experiencing an initial air resistance of $$6.66$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$7$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=3$

The velocity after $$7$$ seconds is approximately $$1.02$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 40)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$4.16$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=4$

The velocity after $$2$$ seconds is approximately $$2.63$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 41)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$21.1$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=9$

The velocity after $$9$$ seconds is approximately $$1.44$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 42)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$9$$ meters per second, experiencing an initial air resistance of $$21.1$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$8$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=9$

The velocity after $$8$$ seconds is approximately $$1.58$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 43)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$7$$ meters per second, experiencing an initial air resistance of $$9.31$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=7$

The velocity after $$5$$ seconds is approximately $$2.18$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 44)

A mass of $$2$$ kg is thrown horizontally with an initial velocity of $$2$$ meters per second, experiencing an initial air resistance of $$0.560$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$2v'=-0.14v^2 \hspace{3em} v(0)=2$

The velocity after $$2$$ seconds is approximately $$1.56$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 45)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$26.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=6$

The velocity after $$2$$ seconds is approximately $$2.84$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 46)

A mass of $$4$$ kg is thrown horizontally with an initial velocity of $$8$$ meters per second, experiencing an initial air resistance of $$16.6$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$5$$ seconds.

The IVP is given by

$4v'=-0.26v^2 \hspace{3em} v(0)=8$

The velocity after $$5$$ seconds is approximately $$2.22$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 47)

A mass of $$8$$ kg is thrown horizontally with an initial velocity of $$4$$ meters per second, experiencing an initial air resistance of $$11.8$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$2$$ seconds.

The IVP is given by

$8v'=-0.74v^2 \hspace{3em} v(0)=4$

The velocity after $$2$$ seconds is approximately $$2.30$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 48)

A mass of $$3$$ kg is thrown horizontally with an initial velocity of $$6$$ meters per second, experiencing an initial air resistance of $$6.84$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$7$$ seconds.

The IVP is given by

$3v'=-0.19v^2 \hspace{3em} v(0)=6$

The velocity after $$7$$ seconds is approximately $$1.64$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 49)

A mass of $$5$$ kg is thrown horizontally with an initial velocity of $$3$$ meters per second, experiencing an initial air resistance of $$3.15$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$3$$ seconds.

The IVP is given by

$5v'=-0.35v^2 \hspace{3em} v(0)=3$

The velocity after $$3$$ seconds is approximately $$1.84$$ meters per second.

## F3m - Motion with quadratic drag. Model and analyze the horizontal motion of an object with quadratic drag. (ver. 50)

A mass of $$6$$ kg is thrown horizontally with an initial velocity of $$2$$ meters per second, experiencing an initial air resistance of $$1.84$$ Newtons. Assume that acceleration due to gravity is roughly 9.81 $$\textrm{m}/\textrm{s}^2$$.

Write an initial value problem (IVP) modeling the horizontal velocity of this mass. Then solve this IVP to compute the mass's horizontal velocity after $$9$$ seconds.

$6v'=-0.46v^2 \hspace{3em} v(0)=2$
The velocity after $$9$$ seconds is approximately $$0.840$$ meters per second.