Solve using inverse operations.
c-1/4=2
To solve for c, we need to isolate c on one side of the equation.
Starting with c - 1/4 = 2
First, we can add 1/4 to both sides of the equation to get c on one side by itself.
c - 1/4 + 1/4 = 2 + 1/4
This simplifies to:
c = 2 + 1/4
Next, we can convert 2 to the same denominator as 1/4 (which is 4/4) to add them together:
c = 8/4 + 1/4
Combining the fractions:
c = 9/4
Therefore, the solution is c = 9/4 or c = 2.25.
To solve the equation using inverse operations, we need to isolate the variable "c".
Step 1: Add 1/4 to both sides of the equation to eliminate the fraction on the left side:
c - 1/4 + 1/4 = 2 + 1/4
Simplifying the equation, we get:
c = 2 + 1/4
Step 2: Add the fraction and the whole number together on the right side:
c = 2 + 1/4
c = 9/4 + 1/4 (since 2 = 8/4, we have 2 = 8/4 = 2 + 1/4)
Simplifying the fractions, we have:
c = 9/4 + 1/4
c = 10/4
Step 3: Simplify the right side by reducing the fraction:
c = 10/4
c = 5/2
Therefore, the value of "c" is 5/2.
To solve the equation c - 1/4 = 2 using inverse operations, we need to isolate the variable c on one side of the equation.
Step 1: Add 1/4 to both sides of the equation to eliminate the constant term on the left side.
(c - 1/4) + 1/4 = 2 + 1/4
Simplifying the equation, we get:
c = 2 + 1/4
Step 2: Simplify the right side of the equation.
c = 2 + 1/4
c = 2 + 1/4
c = 2 + 0.25 (1/4 = 0.25)
Step 3: Add the whole numbers and fractions separately.
c = 2 + 0.25
c = 2.25
Therefore, the solution to the equation c - 1/4 = 2 is c = 2.25.