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Simplify. Do not use negative exponents in the answer.$\left(\frac{4}{h^{10}}\right)^{-2}$
$$\frac{h^{20}}{16}$$
Algebra
Chapter 5
Exponents and Polynomials
Section 2
Zero and Negative Exponents
Polynomials
Campbell University
Oregon State University
McMaster University
Idaho State University
Lectures
01:32
In mathematics, the absolu…
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01:19
Simplify. Do not use negat…
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Simplify. Do not leave neg…
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Simplify. Write the answer…
00:45
and this a question it's required to simplify for an expression. So there is a fraction and this a fraction in the base off this power, and it has an exponents, which is negative. What you are going to do first is to eliminate this negative explained by taking the reciprocal off this fraction. This a reciprocal means that EJ to pour off then now will become Indian numerator on before would become now in the Dominator and the whole fraction reciprocal of the fraction as to the power off positive now boasted to. Now what's remaining is to distribute this part exponents inside the brackets so it will be multiplied by the exponents inside their explained 10 and the other explanation which was here for the board off. One Andi will be do with the blood one by one. So now it's edge to the power off. 10 months of blood by two is 20 and four is still far off to what's about by one. And this is a question, too. Was remaining is just a little tiny step. A smaller step which is fourth ward off to as for months, fly by itself twice, which just 16. So this is the final solution
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