5xy²(4x³y²-5xy+3y³)
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Answer:
Then answer for that equation should be 20x^4y^4 - 25x^2y^3 + 15xy^5.
(Legend: ^ (Exponent Indicator))
Solution:
Use the distribution process.
5xy^2 (4x^3y^2 - 5xy + 3y^3)
Multiply whole numbers, then add up the same variable's exponents.
5xy^2 (4x^3y^2) = 20x^4y^4
5xy^2 (- 5xy) = -25x^2y^3
5xy^2 (+ 3y^3) = 15xy^5
Then, after distributing, reassemble the numbers to their correct order.
20x^4y^4 - 25x^2y^3 + 15xy^5
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Answer:
= 20x^y^ + 15xy^ − 25x^y^
^ = 4 --> 4 --> 5 --> 2 --> 3
Step-by-step explanation:
5xy2 (4x3y2 − 5xy + 3y3)
= (5xy2) (4x3y2 + −5xy + 3y3)
= (5xy2) (4x3y2) + (5xy2) (−5xy) + (5xy2) (3y3)
= 20x4 y4 − 25x2y3 + 15xy5
= 20x4 y4 + 15xy5 − 25x2 y3
Hope it helps