find the product (8x-3y)2
Is the 2 an exponent, or being multiplied to (8x - 3y) ?
\[(a-b)^2 = a^2 + b^2 - 2ab\]
Put, a = 8x b = 3y
exponent 2
The square of a binomial is the sum of: -the square of the first term -the square of the second term -twice the product of the first and second term @vishweshshrimali5 has already put it in figures for you :)
need a complete solution
\[(8x-3y)^2 = 64 x^2 + 9y^2 - 2(8x)(3y) = 64x^2 + 9y^2 - 48xy\]
where did you get that # 2 ? that is (8x-3y)2 means exponent
-2 rather
First term is 8x, right? Second term is -3y. First term squared is 64x^2 Second term squared is 9y^2 The product of the first and second term is -24xy, and you multiply this by 2, giving you -48xy And add these up, you have your product :)
ok thank you ... hoa about this .can you help me again
(a+2/3)2 the exponent is 2
ok, your first term is a your second term is 2/3 what's the square of your first term?
i dont knew that is only the given its my neighbor assignment and she needs a help thats why i cant explain that bcoz thats not mine .. but i wanna help her
hello
help me this complete solution i need ..find the product again ,(a+1/2) (a-1/2)
In general, you can always use what is called the FOIL method for getting the product of two binomials. For instance, we have something of the form (a + b)(c + d) :: FOIL stands for F: First terms --> the first terms of the binomials, multiply them to get ac O: Outer terms --> the first term of the first binomial and the second term of the second, multiply them to get ad I: Inner terms --> the second term of the first binomial and the first term of the second, multiply them to get bc L: Last terms --> the last (second) terms of the binomials, multiply them to get bd and just add them up :) ac + ad + bc + bd
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