exanthema subitum sixth disease uns represents a topic that has garnered significant attention and interest. What is the completely factored form of - Brainly.com. The completely factored form of 25x4 − 16y2 is (5x2 + 4y)(5x2 − 4y). This is derived from recognizing the expression as a difference of squares.
Thus, the answer is option A. Which expressions are equivalent to - Brainly.com. See the answer to your question: Which expressions are equivalent to \ (25x^4 - 64\)? Select three options. \ (25x^4 + 40… - brainly.com
[FREE] Which expressions are equivalent to 25x^4 - Brainly.com. The expressions equivalent to 25x4 −64 are Options A, B, and C. All three options simplify or factor to yield the original expression. Options D and E do not represent the same value as 25x4 − 64. To determine which expressions are equivalent to 25x4 − 64, we will examine each option closely.
Option A: 25x4 + 40x −40x − 64 When combining like terms, we find that 40x − 40x = 0. Thus, this simplifies to 25x4 − 64, which is equivalent to the original expression. This perspective suggests that, option B: 25x4 + 13x − 13x −64
To solve the problem of finding which expressions are equivalent to 25x4 − 64, let's carefully analyze each option: Expression: 25x4 +40x −40x − 64 First, simplify the expression 25x4 +40x − 40x − 64. Notice that the terms +40x and −40x cancel each other out. Additionally, this simplifies to 25x4 −64.
Expression: 25x4 +13x −13x − 64 Similarly, simplify the expression 25x4 + 13x − 13x − ... Equally important, according to the Rational Root Theorem, negative two-fifths is a .... This is because both -2 and 5 are factors of the respective constant term and leading coefficient of this equation.
Thus, option D is the correct choice. [FREE] The real solutions to the equation 3x^5 - Brainly.com. This conclusion is reached by examining the factors of the constant term and leading coefficient for each function.
[FREE] Factor completely 625x^8 - 1. (25x^4 - Brainly.com. Additionally, the complete factorization of 625x8 −1 is (5x2 − 1)(5x2 + 1)(25x4 + 1). This is achieved by first applying the difference of squares twice. The correct answer choice is option B.
📝 Summary
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