Solve using inverse operations.
n4=12
To solve the equation n * 4 = 12 using inverse operations, we need to isolate n on one side of the equation.
First, we'll divide both sides of the equation by 4 to undo the multiplication:
(n * 4) / 4 = 12 / 4
Simplifying, we get:
n = 3
Therefore, n = 3 is the solution to the equation n * 4 = 12.
To solve this equation using inverse operations, we need to isolate the variable "n" by performing the inverse operations in reverse order.
Given the equation: n * 4 = 12
Step 1: Inverse operation of multiplication
To isolate the variable "n", we need to perform the inverse operation of multiplication, which is division. Divide both sides of the equation by 4.
(n * 4) / 4 = 12 / 4
Simplifying:
n = 12 / 4
Step 2: Division
Performing the division:
n = 3
Therefore, the solution to the equation n * 4 = 12 is n = 3.
To solve for n in the equation n4 = 12 using inverse operations, we need to isolate n on one side of the equation.
Step 1: The inverse operation of raising a number to the power of 4 is taking the fourth root of the number. So, to undo the exponentiation, we take the fourth root of both sides of the equation.
∜n4 = ∜12
Step 2: The fourth root of n4 simplifies to just n on the left side of the equation, and the fourth root of 12 can be written as ∜12.
n = ∜12
Step 3: Simplify the fourth root of 12. Since there are no perfect fourth powers that divide 12, we leave it in radical form.
n = ∜(2 * 2 * 3)
n = 2∜3
So, the solution to the equation n4 = 12 using inverse operations is n = 2∜3.