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How do you simplify # s^3s^-5s^7#?

Answer 1

Eli Assouline

#= s ^5#

#s^3 * s^-5 * s^7#

As per property: #color(blue)(a^m * a^n * a^o = a^(m+n+o)#

#s^3 * s^-5 * s^7 = color(blue)( s ^ ( 3 + (-5) + 7)#

#= s ^(-2 +7)#

#= s ^5#

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Answer 2

Isaiah Anthony

To simplify s^3 * s^(-5) * s^7, use the properties of exponents, which states that when multiplying terms with the same base, you add their exponents.

So, s^3 * s^(-5) * s^7 = s^(3 + (-5) + 7) = s^(3 - 5 + 7) = s^5.

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Answer from HIX Tutor

When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.

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How do you simplify # s^3*s^-5*s^7#?

How do you simplify # s^3s^-5s^7#?