Math

QuestionFind bb in the equation: 43b3=5943 - \frac{b}{3} = 59.

Studdy Solution

STEP 1

Assumptions1. The equation to solve is 43b3=5943-\frac{b}{3}=59. . We are solving for the variable bb.

STEP 2

To isolate bb on one side of the equation, we first need to get rid of the 4343 on the left side. We can do this by subtracting 4343 from both sides of the equation.
43b43=594343-\frac{b}{}-43 =59-43

STEP 3

implify both sides of the equation.
b3=5943-\frac{b}{3} =59-43

STEP 4

Calculate the right side of the equation.
b3=16-\frac{b}{3} =16

STEP 5

To isolate bb, we need to get rid of the 13-\frac{1}{3} coefficient. We can do this by multiplying both sides of the equation by 3-3.
3×b3=3×16-3 \times -\frac{b}{3} = -3 \times16

STEP 6

implify both sides of the equation.
b=3×16b = -3 \times16

STEP 7

Calculate the value of bb.
b=3×16=48b = -3 \times16 = -48So, b=48b=-48.

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