WorksheetsReview: Cycle 4 Quiz 2
Total questions: 66
Worksheet time: 6hrs 52mins
7x + 4 = -2x + 15
x = 17
x = 24
x = 19/5
x = 11/9
1 − 3x = 2x + 4
x = 5/2
x = -2
x = -3/5
x = 3
10 + 9x = 3x + 8
x = 3/2
x = -1/3
x = 2/5
x = -4/3
Solve the equation
6
-6
4
-2
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variableA
A
B
C
D
Find the value of the unknown variable
A
B
C
D
Find the value of the unknown variable
A
B
C
D
-8 ≤ x < 8
-9 < x ≤ -4
with infinity?
{ x | -9 < x ≤ -4 }
y–3≥ -11 AND y–3 ≤ -8
Write an inequality for Graph 3.
5 < x ≤ -2
x ≤ -2 OR x > 5
x ≥ -2 OR x < 5
-2 ≤ x < 5
(solve for A)
(solve for R)
(solve for x)
(solve for p)
(solve for G)
Solve for v
C = xv + x
(C-x)/x = v
(C+x)/x = v
(-C-x)/x = v
(Cx)/x = v
Solve for h
V = πr²h for h
V/(πr²) = h
V - πr² = h
V + πr² = h
V/π = h
Solve for m
E = mc2
m = square root (E/c)
m = square root(E) /c
m = E /c2
m = c2/E
Solve for r:
LA = 2πrh
LA−2πh = r
2πhLA= r
2LA−πh = r
πh2LA= r
Solve for h:
V = 31πr2h
πr23V=h
31V −πr2=h
3V − πr2=h
31Vπr2=h
Solve for h:
SA = 2πr2+2πrh
2πr2+2πrSA=h
2πr2SA−2πr=h
2πrSA−2πr2=h
SA − 2πr2πr2= h
Solve for p:
SA = 21lp +B
l2SA−B= p
l2SA−B = p
2lSA−B=p
l2(SA−B)=p
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Working alone, Ryan can dig a 10 ft by 10 ft hole in five hours. Castel can dig the same hole in six hours. How long would it take them if they worked together? Write your final answer in two decimal places.
(a)
Shawna can pour a large concrete driveway in six hours. Dan can pour the same driveway in seven hours. Find how long it would take them if they worked together.
(a)
It takes Trevon ten hours to clean an attic. Cody can clean the same attic in seven hours. Find how long it would take them if they worked together.
(a)
Working alone, Carlos can oil the lanes in a bowling alley in five hours. Jenny can oil the same lanes in nine hours. If they worked together how long would it take them?
(a)
Working together, Paul and Daniel can pick forty bushels of apples in 4.95 hours. Had he done it alone it would have taken Daniel 9 hours. Find how long it would take Paul to do it alone.
(a)
Working together, Jenny and Natalie can mop a warehouse in 5.14 hours. Had she done it alone it would have taken Natalie 12 hours. How long would it take Jenny to do it alone?
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