Jordan is baking brownies and will choose to use either a round or a rectangular pan. The dimensions of the bottom of each pan are shown below. Which statement correctly describes how the area of the bottom of the round pan compares to the area of the bottom of the rectangular pan? A The area of the bottom of the round pan is greater than the area of the bottom of the rectangular pan by about 8.5 square inches. B The area of the bottom of the round pan is greater than the area of the bottom of the rectangular pan by about 244.2 square inches. C The area of the bottom of the round pan is less than the area of the bottom of the rectangular pan by about 7.2 square inches. D The area of the bottom of the round pan is less than the area of the bottom of the rectangular pan by about 38.6 square inches.

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Ответ:

dontcareanyonemo

30.12.2022

Mathematics

For this expression:

a=15 , b=7 and c=4

Step-by-step explanation:

We are asked to find the value of a,b and c by representing the given expression:

$\sqrt[4]{15^7}$ in the form of: $a^{\dfrac{b}{c}}$

where a is the base and b is the numerator of the exponent and c is the denominator of the exponent.

We know that the expression of the type:

$\sqrt[n]{x}$ is also written as:

$x^{\dfrac{1}{n}}$

Hence, we get our expression as:

$\sqrt[4]{15^7}=(15^7)^{\dfrac{1}{4}}\\ \\\\i.e.\\\\\\\sqrt[4]{15^7}=(15)^{\dfrac{7}{4}}$

Hence, we have:

a=15, b=7 and c=4

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