In Exercises 138-141, factor completely.
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- Part A: Factor completely 169x2 − 64. (13x + 8)(13x − 8) (13x + 8)2 (13x − 8)2 13x − 8 Part B: Factor completely 3x4 − 30x3 + 75x2. 3(x − 5)2 3x2(x − 5)2 3x2(x2 − 10x + 25) 3x2(x + 5)(x − 5) Part C: One of the factors of 6x3 − 864x is 4 x2 x + 12 x − 8 Part D: One of the factors of p5 − 144p3 is p3 p + 12 p − 12 All of the abovearrow_forwardUse a scketch to represent the rectangles corresponding to each algebraic expression factorised below.(Hint: Area rectangle=bxh)arrow_forward1.f(x)=(40x+25)^3(64x^2-25) a) factor completely. Combine like terms b)what is the leading terms ? c)end behavior ? D) find the zeros and multiplictiesarrow_forward
- Factor the trinomial. 10) x2 - x - 90 A) (x+ 9)(x - 10) B) (x - 10)(x + 10) C) (x+ 10)(x - 9) D) (x + 1)(x - 19)arrow_forward10. Factor each polynomial completely. (a) 10p² -15q² +19pq 11. Solve each polynomial equation by factoring (a) 14x-49x² = 0 (b) 14+53³ +1476 (b) (x+5)(x-3)=9 12. Solve each polynomial equation by factoring. (a) 3x² + x²-14x=0 (b) (7m-11) (3m²-m-2)=0arrow_forwardShow all work to factor x4 - 5x2 + 4 completely.arrow_forward
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