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

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1.
A body of mass 70 kg is placed on a spring scale fixed to the floor of an elevator. What is the scale reading in kg·wt if the elevator accelerates downwards at 1.4 m/s2?
80 kg·wt
70 kg·wt
60 kg·wt
50 kg·wt
2.
If \(y = \sec(3x)\), then the derivative \(\frac{dy}{dx}\) is equal to:
A) $3sec(3x) tan(3x)$
C) $-3csc(3x) cot(3x)$
D) \(3sec^2(3x)\)
B) $sec(3x) tan(3x)$
3.
The sum to infinity (S_infinity) of a geometric series exists and converges if and only if the common ratio satisfies:
|r| < 1 (i.e. -1 < r < 1), and S_infinity = a / (1 - r)
r = 1
|r| >= 2
r > 1
4.
If y = (2x + 1) * (3x - 4), then dy/dx evaluated at x = 1 equals:
12
7
1
-5
5.
If y = sin(3x) + cos(2x), then dy/dx at x = 0 equals:
5
1
-2
3
6.
STEM Limits Problem 10: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
0
Undefined
5/2 (or 2.5)
1
7.
STEM Limits Problem 11: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
5/2 (or 2.5)
Undefined
0
8.
STEM Limits Problem 20: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
Undefined
0
5/2 (or 2.5)
9.
STEM Limits Problem 21: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
1
0
Undefined
10.
STEM Limits Problem 30: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
Undefined
0
5/2 (or 2.5)
11.
STEM Limits Problem 31: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
1
0
Undefined
12.
STEM Limits Problem 40: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
5/2 (or 2.5)
1
0
Undefined
13.
STEM Limits Problem 41: Evaluate the limit: lim [x -> 0] (sin(5x) / tan(2x)).
1
0
Undefined
5/2 (or 2.5)
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