What is the solution of the equation 8+6x=14 solve for x ? (1 point)
11 answers
The solution of the equation 8 + 6x = 14 is x = 1.
What is the solution of the equation x/3−9=6 solving for x ? (1 point)
To solve for x, you need to isolate x on one side of the equation.
Starting with the equation x/3 - 9 = 6, first add 9 to both sides:
x/3 - 9 + 9 = 6 + 9
This simplifies to:
x/3 = 15
Then, multiply both sides of the equation by 3 to eliminate the fraction:
3(x/3) = 3(15)
This simplifies to:
x = 45
Therefore, the solution to the equation x/3 - 9 = 6 is x = 45.
Starting with the equation x/3 - 9 = 6, first add 9 to both sides:
x/3 - 9 + 9 = 6 + 9
This simplifies to:
x/3 = 15
Then, multiply both sides of the equation by 3 to eliminate the fraction:
3(x/3) = 3(15)
This simplifies to:
x = 45
Therefore, the solution to the equation x/3 - 9 = 6 is x = 45.
Randall needs to solve the equation 5x + 8 = 63 . His first mathematical operation used to isolate x is subtraction. Which value will he apply it to?(1 point)
To isolate x in the equation 5x + 8 = 63, Randall will need to get rid of the constant term (+8) on the left side of the equation. To do this, he will apply subtraction to the constant term.
Randall needs to solve the equation 5x + 8 = 63 . His first mathematical operation used to isolate x is subtraction. Which value will he apply it to?(1 point) $$
Randall will apply subtraction to the constant term, which in this equation is 8.
Marion is solving the equation 9x − 6 = 12 . As a first step, she adds 6 to both sides of the equation. In the next step, by what value does each side need to be divided? (1 point)
After Marion adds 6 to both sides of the equation 9x - 6 = 12, the equation becomes:
9x = 18
To isolate x, Marion needs to divide both sides of the equation by a certain value. In this case, each side needs to be divided by 9.
9x = 18
To isolate x, Marion needs to divide both sides of the equation by a certain value. In this case, each side needs to be divided by 9.
Beejal is solving the equation y/7 − 3 = 39 .(1 point) As a first step, he starts by adding to both sides of the equation, and then continues by multiplying by on each side.
To solve the equation y/7 - 3 = 39, Beejal adds 3 to both sides of the equation:
y/7 - 3 + 3 = 39 + 3
This simplifies to:
y/7 = 42
Next, to isolate y, Beejal multiplies both sides of the equation by 7:
7 * (y/7) = 42 * 7
This simplifies to:
y = 294
y/7 - 3 + 3 = 39 + 3
This simplifies to:
y/7 = 42
Next, to isolate y, Beejal multiplies both sides of the equation by 7:
7 * (y/7) = 42 * 7
This simplifies to:
y = 294