Question

AB * BA = 5CB . find the value of a, b, and c
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Answer 1

Answer:

AB*BA=5CB

A²B=5C

A²=5C÷B

A=√5C÷B

B=5C÷B

C=A²B÷5

Answer 2

Answer:

The value of A,B,C are

$A = {\sqrt\frac{5C}{B}}$

$B = \frac{5C}{A^2}$

$C =  \frac{A^2}{B}$

Given:

AB $\times$ BA = 5CB .  

To find:

The value of a, b, and c

Solution:

$AB \times BA$= 5CB … (1)

Divide the equation by B, we get

$A^2B = 5C$…(2)

Divide the above equation by B,

$A^2 = \frac{5C}{B}$

Taking square root on both sides,

We get the values of A, B, C as,

$A = {\sqrt\frac{5C}{B}}$

$B = \frac{5C}{A^2}$

$C =  \frac{A^2}{B}$

Result:

The value of A,B,C are,

$A = {\sqrt\frac{5C}{B}}$

$B = \frac{5C}{A^2}$

$C =  \frac{A^2}{B}$