Question

solve by using the law of indices 'p
${p3 \div {p36}$
​

Answer 1

Given: $p^3\div p^3^6$

We have to solve the above expression.

• From the low of indices, the quotient rule states:
• When dividing like bases, we subtract the exponent.
• By using the above concept, we are solving the given equation.

We are solving in the following way:

We have,

$p^3\div p^3^6$

$=>\frac{p^3}{p^3^6} \\\\=>p^(^3^-^3^6^)\\\\=>p^-^3^3$

Hence, the solution of the above equation is$p^-^3^3$.