AnswersFL-1200330-Algebra 2 Sem 1 - FlexRelations and Functions

Relations and Functions Answers

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1
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Solve the equation A = bh for b.

A
b = Ah
B
b = A/h
C
b = h/A
D
b = h – A
2
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Solve the equation for b1.

Question illustration
A
b1 = 2A/h – b2
B
b1 = A/h – 2b2
C
b1 = 2h/A – 2b2
D
b1 = A – hb2
3

Describe the steps you would take to solve the given literal equation for m as shown.

Question illustration
Answer:

To solve the equation for m, first divide both sides by 2π to isolate the square root. Next, square both sides of the equation to remove the radical. Then, apply the power rule for fractions to simplify the squared side. Finally, multiply both sides of the equation by k to isolate m.

4

The final velocity of an object moving in one dimension is given by the formula v = u + at, where u is the initial velocity, a is the acceleration, and t is the time. Solve this equation for a.

A
a = (v + u)/t
B
a = t(v + u)
C
a = t(v – u)
D
a = (v – u)/t
5

Solve y = ax2 + c for x.

A
mc001-1.jpg
Option A
B
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Option B
C
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Option C
D
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Option D
6

Check all equations that are equivalent.

A
Option
Option A
B
Option
Option B
C
Option
Option C
D
Option
Option D
7

Solve for w.

Question illustration
A
mc001-2.jpg
Option A
B
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Option B
C
mc001-4.jpg
Option C
D
mc001-5.jpg
Option D
8

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Answer not available
9

Check all of the following steps that you included in your description.

A
Divide both sides of the equation by 2pi.
B
Square both sides of the equation.
C
Use the rule to simplify a fraction to a power.
D
Multiply both sides of the equation by k.
10

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