Quiz about Solving Multi-Step and Literal Equations

Question 1

Solve the literal equation for the given variable.

Accepted Answer

2A/h

Answer

2/(h)

Answer

2Ah

Answer

Ah/2

Question 2

Solve for n:
2m - n = 8

Accepted Answer

n = 2m - 8

Answer

n = -2m - 8

Answer

n = 2m + 8

Answer

n = -2m + 8

Question 3

What is the first step to complete when solving this equation?

Accepted Answer

Subtract 10

Answer

Divide by -3

Answer

Add 3

Answer

Add 10

Question 4

Solve for x:

$$3x-19=-x+9$$

Accepted Answer

7

Answer

5

Answer

14

Answer

3

Question 5

Solve for x in the following equation:
$$3\left(x-1\right)=2x+9$$

Accepted Answer

12

Answer

6

Answer

10

Answer

No Solution

Question 6

Find the error in the problem below:

Accepted Answer

They should have subtracted 3k instead of adding 3k.

Answer

They should have added 19 instead of subtracting 19.

Answer

They should have divided by -1 to find k.

Answer

There is no error.

Question 7

A literal equation is an equation with ____________________.

Accepted Answer

several variables (letters)

Answer

several numbers

Answer

several operations (addition, subtraction, etc.)

Answer

too much work

Question 8

Solve for g:

Accepted Answer

$$g=\frac{5f+h}{2}$$

Answer

$$g=\frac{5}{f}+\frac{h}{2}$$

Answer

$$g=\frac{5}{2}+\frac{h}{f}$$

Answer

$$g=\frac{f\left(5+h\right)}{2}$$

Question 9

Solve the equation:

$$7m-7-6m-16=1+4m$$

Accepted Answer

m = -8

Answer

m = -24

Answer

m = 24

Answer

m = 8

Question 10

Which of the options below can be considered a first step? Select all that apply.

$$7\left(-x+2\right)-6x=5\left(-x-1\right)-3x$$

Accepted Answer

Distribute the 7

Accepted Answer

Distribute the 5

Accepted Answer

Add 6x to both sides to combine with the -3x

Answer

Divide by 3.

Answer

Divide by -6

Question 11

3y+6+4y-7=-8

Accepted Answer

y=-1

Answer

y=-8

Answer

y=1

Answer

y=7

Question 12

Question 12.

Accepted Answer

x = 19.5

Answer

x = 24

Answer

x = 12

Answer

x = 17.5

Solving Multi-Step and Literal Equations

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