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Find the value of 53^3 using the identity (x+y)^3=x^3+3x^2y+3xy^2+y^2 Hint 53^3 =(50+3)^3; therefore, x=50, and y=3 I do not get this
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replace x with 50 and y with 3
write x^3+3x^2y+3xy^2+y^2 but with 50 for x and 3 for y instead
how much to you understand and what part is confusing ?
(50+3^3= 1*50^3 + 3(50)^2(3) + 3(50)(3)^2 + 1*3^3= 125,000+22500+1350+27= 148,877
@freckles
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@phi ??
yes. and you can use a calculator and compute 53^3 directly. You should get the same answer
okay thank you!!
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