2025年1月17日 · To factor 27x3 − 64y3, we apply the difference of cubes formula, identifying a = 3x and b = 4y. The completely factored expression is (3x − 4y)(9x2 + 12xy + 16y2). This shows how to factor a difference of cubes completely.

2019年9月5日 · This answer is FREE! See the answer to your question: What is the completely factored form of [tex]x^2 - 16xy + 64y^2 [/tex]? - brainly.com

2020年5月14日 · The completely factored form of the expression x**2 – 16xy + 64y** 2 is (x - 8y) (x - 8y). This can be found using the factoring technique for perfect squares trinomials, which has the general structure of a2 - 2ab + b2 = (a - b)2.

The equation that represents the canned goods order is 24x + 64y = 384, where x is the number of minutes producing fruit cans and y is the number of minutes producing vegetable cans. What is the real-world meaning of the x -intercept?

2018年4月2日 · The factored form of the expression x2 − 16xy + 64y2 is (x − 8y)(x − 8y). This is a perfect square trinomial, which can be expressed as (x −8y)2, confirming option C as the correct choice.

2024年10月31日 · Find an answer to your question Select the correct answer. What is the factored form of this expression? [tex]9x^2 - 64y^2 [/tex] A. [tex] (9x - 64y)^2 [/tex] B. […

2019年12月19日 · Which expression is equivalent to (64y 100)21? A. 8y10 B. 8y50 C. 32y10 D. 32y50

Question: Consider the initial value problem: 64y''+48y'+9y=0, y (0)=a>0, y' (0)=-2 a. Find the solution in terms of a b. Find the critical value of a that seperates solutions that become negative from those that are always

Math Advanced Math Advanced Math questions and answers Solve the following initial value problem. y'' +64y = 2 sin 2x; y (O)= 1, y' (O) = 0 The solution is y (x) =

2016年7月21日 · Final answer: The expression 125x^9 + 64y^ {12 can be represented as a sum of cubes by rewriting it as (5x3)3 + (4y4)3. Explanation: The given expression 125x^9 + 64y^ {12 can be written as a sum of cubes by recognizing that 125 is the cube of 5 and 64 is the cube of 4. This allows us to rewrite the expression as: (5x3)3 +(4y4)3 These are now both cubes of …