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Year 10 Equations with Pronumerals on Both Sides
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The equation 3x + 3 = x + 9 is modelled below. What value of x makes the equation true?
1 point
x = 3
x = 6
x = 12
x = 4
Clear selection
To solve the equation 3x + 5 = −4 − 2x, the first step is to:
1 point
add 3x to both sides
add 5 to both sides
add 2x to both sides
subtract 2x from both sides
Clear selection
To solve the equation 6x − 4 = 4x + 5, the first step is to:
1 point
subtract 4x from both sides
add 4x to both sides
subtract 4 from both sides
add 5 to both sides
Clear selection
The solution to 5x + 2 = 2x + 23 is:
1 point
x = 3
x = -3
x = 5
x = 7
Clear selection
The solution to 3x − 4 = 11 − 2x is:
1 point
x = 15
X = 5
x = 3
x = 7
Clear selection
If 12 + 2x = 4x −6 then x equals:
1 point
8
9
12
15
Clear selection
State the value of g in the equation 4g − 5 = 2g − 1.
1 point
28
2
17
9
Clear selection
Solve 4a + 3 = a − 12.
1 point
a = 1.8
a = 3
a = −3
a = -5
Clear selection
If 10a – 2 = 6a then a equals
1 point
A
B
C
D
Clear selection
What value of x makes this equation true?
12x – 15 = 6 – 3x
1 point
A
B
C
D
Clear selection
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