If it is not an equation with one solution, write how many solutions there are - no solution or all real numbers- in all lower case
If the answer is "infinitely many solutions" you must write it as "all real numbers"
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Question 1
1.
Solve for x. SHOW YOUR WORK
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Question 2
2.
Solve for x. SHOW YOUR WORK
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Question 3
3.
Just type the numerical solution. SHOW YOUR WORK
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Question 4
4.
Just type the numerical solution. SHOW YOUR WORK
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Question 5
5.
Just type the numerical solution. SHOW YOUR WORK
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Question 6
6.
Just type the numerical solution. SHOW YOUR WORK
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Question 7
7.
Just type the numerical solution. SHOW YOUR WORK
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Question 8
8.
Just type the numerical solution. SHOW YOUR WORK
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Question 9
9.
Just type the numerical solution. SHOW YOUR WORK
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Question 10
10.
SHOW YOUR WORK
Don't be afraid of the fraction!! 😄
Hint: Either distribute the fraction into the parentheses OR multiply both sides by the reciprocal.
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Question 11
11.
Just type the numerical solution. SHOW YOUR WORK
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Question 12
12.
Just type the numerical solution. SHOW YOUR WORK
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Question 13
13.
Just type the numerical solution. SHOW YOUR WORK
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Question 14
14.
Just type the numerical solution. SHOW YOUR WORK
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Question 15
15.
Just type the numerical solution. SHOW YOUR WORK
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Question 16
16.
Just type the numerical solution. SHOW YOUR WORK
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Question 17
17.
Just type the numerical solution. SHOW YOUR WORK
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Question 18
18.
UPS charges $7 for the first pound and $0.20 for each additional pound. FedEx charges $5 for the first pound and $0.30 for each additional pound. How many pounds will it take the for UPS and FedEx to cost the same?
Define your variable
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Question 19
19.
UPS charges $7 for the first pound and $0.20 for each additional pound. FedEx charges $5 for the first pound and $0.30 for each additional pound. How many pounds will it take the for UPS and FedEx to cost the same?
Set up your equation that represents the situation - use x as your variable
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Question 20
20.
UPS charges $7 for the first pound and $0.20 for each additional pound. FedEx charges $5 for the first pound and $0.30 for each additional pound. How many pounds will it take the for UPS and FedEx to cost the same?