Which of the following should be done to both sides of the equation x12=6 to solve the value of x ?
To solve for the value of x in the equation x12=6, we need to isolate x. To do this, we can apply the same operation to both sides of the equation. In this case, the operation we should use is division.
Dividing both sides of the equation by 12, we get:
x12/12 = 6/12
Simplifying, we have:
x = 1/2
Therefore, the value of x is 1/2 or 0.5.
To solve for the value of x in the equation x12 = 6, you should apply inverse operations to both sides of the equation. Since the term x is multiplied by 12, you should divide both sides by 12.
Step 1: Divide both sides of the equation by 12:
x12 / 12 = 6 / 12
Simplifying the equation, you get:
x = 0.5
Therefore, the value of x is 0.5.
To solve the value of x in the equation x^2 = 6, you need to perform the same operation on both sides of the equation. The equation provided, however, appears to have a typo as it says x12 instead of x^2. Assuming the equation is x^2 = 6, here's what you need to do:
1. Take the square root of both sides: √(x^2) = √6.
This will eliminate the square on the left side.
2. Simplify the square root: |x| = √6, where |x| represents the absolute value of x.
This is because the square root will always give a positive value, and x could be positive or negative.
3. To find the value of x, you can take the square root of 6 (√6) and assign the positive and negative results to x.
x = ±√6, which means x can take on either the positive or negative square root of 6.
Therefore, the correct equation should be x = ±√6.