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Projectile motion and parametric equations

Authored by Amin Salaam

Mathematics

10th - 12th Grade

CCSS covered

Used 12+ times

Projectile motion and parametric equations
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12 questions

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1.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Eliminate the parameter. Convert the parametric equation to rectangular. x= 2+4t and y=-1+6t

y=(3/2)x - 4
t=(x-2)/4
y=x - 4
y= (2/3)x + 4

2.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Eliminate the parameter. Convert the parametric equation to rectangular. x= t - 1 and y=t2 - 2

y=(x+1)2 - 2
t=x - 1
x=t - 1
y=t - 2

Tags

CCSS.HSF-BF.B.4A

3.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

A soccer ball is kicked with a 36 degree angle and a velocity of 23 f/s. Find the horizontal coordinate of the ball after 1 second.

13.5 f/s

14.1 f/s

18.6 f/s

33.1 f/s

4.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

The height of an object can be modeled by the formula h(t) = -16t2 + 70t + 95, where h(t) is in feet after t seconds.

What is the height of the object after 5 seconds?

95 feet

45 feet

70 feet

171.56 feet

5.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

An NFL punter at the 20 yard line kicks a football downfield with an initial velocity of 75 ft/sec at an angle of 660. The ball leaves his foot at a height of 3 feet.


Model the scenario using parametric equations.

x = (20cos(660))t; y=-16t2 + (20sin(660)t + 75

x = (20cos(660))t; y=-16t2 + (20sin(660)t + 3

x = (75cos(660))t; y=-16t2 + (75sin(660)t + 20

x = (75cos(660))t; y=-16t2 + (75sin(660)t + 3

6.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

An NFL punter at the 20 yard line kicks a football downfield with an initial velocity of 75 ft/sec at an angle of 660. The ball leaves his foot at a height of 3 feet.


How high will the ball be when it reaches the crossbar of the goalposts, which are 25 yards (75 feet) away from the kicker?

-81.516

74.734

28.236

25

7.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Mr. Salaam hits a baseball to Mr. Shakin at 3 ft above the ground with an initial speed of 150 ft/sec and at angle of 18 degrees with the horizontal.


Model the x component with a parametric equation.

x = (3 cos 18) t

x = (150 cos 18)t

x = (150 cos 18)

x = (150 cos 3)t

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