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222-9+11+12:2*14+14 = ? ( )

Toán Lớp 8: Làm tính chia $a) [ 7 (a-b)^{5}+5(a-b)^{3} ]:$ $(b-a)^{2}$ $b) [7 (a-3b)^{3} +(a-3b)]:(2a-6b)$

Toán Lớp 8: Làm tính chia $a) [ 7 (a-b)^{5}+5(a-b)^{3} ]:$ $(b-a)^{2}$
$b) [7 (a-3b)^{3} +(a-3b)]:(2a-6b)$

Comments ( 2 )

  1. Giải đáp:
    $a)7 (a-b)^3+5(a-b)\\ b) \dfrac{7}{2} (a-3b)^2+\dfrac{1}{2}.$
    Lời giải và giải thích chi tiết:
    $a) [ 7 (a-b)^5+5(a-b)^3 ]:(b-a)^2\\ = [ 7 (a-b)^5+5(a-b)^3 ]:(a-b)^2\\ =7 (a-b)^{5-2}+5(a-b)^{3-2} \\ =7 (a-b)^3+5(a-b)\\ b) [7 (a-3b)^3 +(a-3b)]:(2a-6b)\\ =[7 (a-3b)^3 +(a-3b)]:2(a-3b)\\ =\dfrac{7}{2} (a-3b)^{3-1} +\dfrac{1}{2}\\ =\dfrac{7}{2} (a-3b)^2+\dfrac{1}{2}.$

  2. Gửi bạn:
    $a,$ $[7(a-b)^5+5(a-b)^3]:(b-a)^2$
    $= [7(a-b)^5+5(a-b)^3]:(a-b)^2$
    $=7(a-b)^3+5(a-b)$
    $→$ $(A-B)^2=(B-A)^2$
    $b,$ $ [7(a-3b)^3+(a-3b)]:(2a-6b)$
    $=[7(a-3b)^3+(a-3b)]:2(a-3b)$
    $=\dfrac{7}{2}.(a-3b)^2+\dfrac{1}{2}$
    $→$ Đặt nhân tử chung 

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222-9+11+12:2*14+14 = ? ( )