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How do you find the quotient of #(r^4g^2h)/(x^2y)divf^3g#?

Answer 1

Eva Adamson

#color(green)((r^4gh)/(f^3x^2y)#

#(r^4g^2h)/(x^2y)-:f^3g#

#:.=(r^4g^2h)/(x^2y) xx 1/(f^3g)#

#:.=(r^4g^(2-1)h)/(x^2y) xx 1/f^3 #

#:.=(r^4gh)/(x^2y) xx 1/f^3#

#:.color(green)(=(r^4gh)/(f^3x^2y)#

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Answer 2

Kennedy Adams

To find the quotient of (r^4g^2h)/(x^2y) divided by f^3g, you can simplify the expression by dividing the coefficients and subtracting the exponents of the variables. The quotient is (r^4g^2h)/(x^2y) ÷ f^3g = r^(4-0)g^(2-1)h/(x^(2-0)y) ÷ f^(3-1)g = r^4g^1h/(x^2y) ÷ f^2g = (r^4h)/(x^2yf^2g).

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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.