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Lesson 1 Quiz: Momentum, Newtons Three Laws of Motion, Impulse and Energy

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1.
If \(x = \sin t\) and \(y = \cos t\), then the second derivative \(\frac{d^2y}{dx^2}\) is equal to:
B) \(-sec^3 t\)
A) $-cos t$
D) \(csc^2 t\)
C) $-tan t$
2.
If the tangent to y = x2 - 4x + 5 is parallel to the x-axis, the point of tangency is:
(2, 1)
(2, 0)
(0, 5)
(4, 5)
3.
The integral \(\int \frac{2x}{x^2 + 1}\, dx\) evaluates to:
B) \(frac{1}{x^2 + 1} + C\)
D) \((x^2 + 1)^2 + C\)
C) $2arctan x + C$
A) \(ln(x^2 + 1) + C\)
4.
The volume of the solid generated by revolving the region bounded by \(y = \sqrt{x}\), \(y = 0\), and \(x = 4\) about the x-axis is:
B) $8pi$
A) $4pi$
D) $32pi$
C) $16pi$
5.
STEM Limits Problem 3: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
0
Undefined
1
6.
STEM Limits Problem 8: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
0
1
Undefined
7.
STEM Limits Problem 13: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
0
1
5/2 (or 2.5)
Undefined
8.
STEM Limits Problem 18: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
0
1
Undefined
9.
STEM Limits Problem 23: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
5/2 (or 2.5)
Undefined
0
10.
STEM Limits Problem 28: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
5/2 (or 2.5)
Undefined
0
11.
STEM Limits Problem 33: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
Undefined
0
1
12.
STEM Limits Problem 38: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
0
Undefined
5/2 (or 2.5)
1
13.
STEM Limits Problem 43: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
0
Undefined
5/2 (or 2.5)
1
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