How do you simplify $\frac { q ^ { 0} r ^ { 5} s ^ { 0} } { q ^ { 0} r ^ { - 3} s ^ { 0} \cdot q r s ^ { 0} }$ ?

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Answer 1 · 2017-02-28T04:50:45

Simplify through exponent rules.

Start by inputting numbers you know. Anything to the power of 0 is 1.

$(1*r^5*1)/(1*r^(−3)*1⋅q*r*1)$

You can now remove the 1s because anything multiplied by 1 is itself.

$(r^5)/(r^(−3)⋅q*r)$

Combine like terms within the denominator.

$(r^5)/(r^(-2)⋅q)$

Multiply the fraction by 1 in the form of $r^(2)/r^(2)$ .

$(r^5*r^2)/(r^(-2)⋅q*r^2)$

Simplify.

$(r^7)/(q)$

How do you simplify \frac { q ^ { 0} r ^ { 5} s ^ { 0} } { q ^ { 0} r ^ { - 3} s ^ { 0} \cdot q r s ^ { 0} }\frac { q ^ { 0} r ^ { 5} s ^ { 0} } { q ^ { 0} r ^ { - 3} s ^ { 0} \cdot q r s ^ { 0} }?