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how do you express 2a^-4/ 5b^-2 with positive exponents?
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Any ideas?
nope
$$\Huge \dfrac{2a^{-4}}{5b^{-2}}$$
this is a new concept and i dont get it at all my lesson does not really teach you how to do this
Use the definition of a negative exponent.
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okay
$$ \Huge a^{-n} = \dfrac{1}{a^n}$$
$$\Huge \dfrac{2a^{-4}}{5b^{-2}}$$ $$\Huge \dfrac{2/a^{4}}{5/b^{2}}$$
you got this?
no one wants to see a compound fraction if the exponent is negative with a term in the numerator (top) bring it down if the exponent is negative with a term in the deminator, bring it up
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$$\Huge \dfrac{\dfrac{2}{a^4}}{\dfrac{5}{b^2}}$$
$$\Huge \dfrac{\dfrac{2}{a^4} • a^4 b^2}{\dfrac{5}{b^2} • a^4 b^2}$$
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