Solved on Jan 23, 2024

Solve the equation 3=3n33=3n-3. The solution set is {1}\{1\}.

STEP 1

Assumptions
1. We are given the equation 3=3n33 = 3n - 3.
2. We need to solve for the variable nn.

STEP 2

To isolate the variable nn, we first need to move the constant term on the right side of the equation to the left side. We do this by adding 33 to both sides of the equation.
3+3=3n3+33 + 3 = 3n - 3 + 3

STEP 3

Now, simplify both sides of the equation.
6=3n6 = 3n

STEP 4

Next, we need to isolate nn by dividing both sides of the equation by the coefficient of nn, which is 33.
63=3n3\frac{6}{3} = \frac{3n}{3}

STEP 5

Simplify both sides to find the value of nn.
2=n2 = n

STEP 6

We have found the solution to the equation.
The solution set is {2}\{2\}.

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