The product of (8p-2)(6p+2) is 48p² + 4p - 4.
To multiply the polynomials (8p-2)(6p+2), we can use the distributive property. We multiply each term in the first polynomial by each term in the second polynomial and then combine like terms.
(8p-2)(6p+2) = 8p(6p) + 8p(2) - 2(6p) - 2(2)
Simplifying this expression, we get:
48p² + 16p - 12p - 4
Combining like terms, we have:
48p² + 4p - 4
Therefore, the product of (8p-2)(6p+2) is 48p² + 4p - 4.
In this multiplication process, we applied the distributive property by multiplying each term of the first polynomial by each term of the second polynomial. We then combined like terms to simplify the expression. The resulting expression is a polynomial in the form of a quadratic trinomial, where the highest degree term is 48p². The coefficients of the linear terms are 4 and -4, representing the coefficients of the p terms. This multiplication process allows us to find the product of the two polynomials and represents the distribution of the terms to be multiplied.
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Answer: (2,-7) or x=2 and y=-7
Step-by-step explanation: Took the test and can confirm this is the answer!
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Ur Answer is B. 0.159
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