Math, asked by kgg24473, 1 month ago

if x = 6,y = 3, find d (xy)​

Answers

Answered by laxmidevibhimtal
1

Answer:

18

Step-by-step explanation:

this is the answer to the question

Answered by XxitzchahatXx146
2

Answer:

Given, x=6,y=2

Given, x=6,y=2To solve for 3xy+2x

Given, x=6,y=2To solve for 3xy+2x 2

Given, x=6,y=2To solve for 3xy+2x 2 y

Given, x=6,y=2To solve for 3xy+2x 2 y 3

Given, x=6,y=2To solve for 3xy+2x 2 y 3

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2)

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2) 2

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2) 2 )

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2) 2 ) ⇒12(3+48)

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2) 2 ) ⇒12(3+48)⇒12×51

Given, x=6,y=2To solve for 3xy+2x 2 y 3 3xy+2x 2 y 3 ⇒xy(3+2xy 2 )⇒6×2(3+2×6(2) 2 ) ⇒12(3+48)⇒12×51⇒612

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