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"
Question 1
1.
Solve for x. SHOW YOUR WORK
Question 2
2.
Solve for x. SHOW YOUR WORK
Question 3
3.
Just type the numerical solution. SHOW YOUR WORK
Question 4
4.
Just type the numerical solution. SHOW YOUR WORK
Question 5
5.
Just type the numerical solution. SHOW YOUR WORK
Question 6
6.
Just type the numerical solution. SHOW YOUR WORK
Question 7
7.
Just type the numerical solution. SHOW YOUR WORK
Question 8
8.
Just type the numerical solution. SHOW YOUR WORK
Question 9
9.
Just type the numerical solution. SHOW YOUR WORK
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.
Question 11
11.
Just type the numerical solution. SHOW YOUR WORK
Question 12
12.
Just type the numerical solution. SHOW YOUR WORK
Question 13
13.
Just type the numerical solution. SHOW YOUR WORK
Question 14
14.
Just type the numerical solution. SHOW YOUR WORK
Question 15
15.
Just type the numerical solution. SHOW YOUR WORK
Question 16
16.
Just type the numerical solution. SHOW YOUR WORK
Question 17
17.
Just type the numerical solution. SHOW YOUR WORK
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
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
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?