What is the answer to (2a)/(15)-(3a-5)/(20)= a/5-3 ?

The answer to (2a)/(15)-(3a-5)/(20)= a/5-3 is a=15

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(2a)/(15)-(3a-5)/(20)= a/5-3

\frac{2 a}{15} - \frac{3 a - 5}{20} = \frac{a}{5} - 3

a = 15

Solution steps

\frac{2 a}{15} - \frac{3 a - 5}{20} = \frac{a}{5} - 3

Multiply by LCM

8 a - 3 (3 a - 5) = 12 a - 180

Expand

- 3 (3 a - 5) : - 9 a + 15

8 a - 9 a + 15 = 12 a - 180

Add similar elements:

8 a - 9 a = - a

- a + 15 = 12 a - 180

Move

15

to the right side

- a = 12 a - 195

Move

12 a

to the left side

- 13 a = - 195

Divide both sides by

- 13

a = 15

a, lo g_{a} (a^{3}) = x

3 = - 2 x

5 (x - 1) = 4 (x - 2)

- 4 s + 2 (4 s + 1) = 125

\frac{55}{75} = \frac{x}{100}

What is the answer to (2a)/(15)-(3a-5)/(20)= a/5-3 ?
The answer to (2a)/(15)-(3a-5)/(20)= a/5-3 is a=15
Solve for a: (2a)/(15)-(3a-5)/(20)= a/5-3
The solution is a=15