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

Toán Lớp 8: 1) y(2y-5)-2y+5=0 2) y^3+5y^2-4y-20=0

Toán Lớp 8: 1) y(2y-5)-2y+5=0
2) y^3+5y^2-4y-20=0

Comments ( 2 )

  1. Giải đáp+Lời giải và giải thích chi tiết:
    1)  y(2y-5)-2y+5=0
    ⇔y(2y-5)-(2y-5)=0
    ⇔(2y-5)(y-1)=0
    $⇔\left[\begin{matrix} 2y-5=0\\ y-1=0\end{matrix}\right.$
    $⇔\left[\begin{matrix} y=\dfrac{5}{2}\\ y=1\end{matrix}\right.$
        Vậy y=5/2 hoặc y=1
    2)  y^3+5y^2-4y-20=0
    ⇔(y^3+5y^2)-(4y+20)=0
    ⇔y^2(y+5)-4(y+5)=0
    ⇔(y+5)(y^2-4)=0
    ⇔(y+5)(y^2-2^2)=0
    ⇔(y+5)(y-2)(y+2)=0
    $⇔\left[\begin{matrix} y+5=0\\ y-2=0\\ y+2=0\end{matrix}\right.$
    $⇔\left[\begin{matrix} y=-5\\ y=2\\ y=-2\end{matrix}\right.$
        Vậy y=-5 hoặc y=2 hoặc y=-2
    -> Áp dụng HĐT: A^2-B^2=(A-B)(A+B)
    $\text{#LinhSad}$

  2. 1) y(2y-5)-2y+5=0
    <=>y(2y-5)-(2y-5)=0
    <=>(2y-5)(y-1)=0
    TH1:2y-5=0
    <=>y=5/2
    TH2:y-1=0
    <=>y=1
    Vậy y=5/2 hoặc y=1
    2) y^3+5y^2-4y-20=0
    <=>( y^3+5y^2)-(4y+20)=0
    <=>y^2( y+5)-4(y+5)=0
    <=>(y+5)(y^2-4)=0
    TH1:y+5=0
    <=>y=-5
    TH2:y^2-4=0
    <=>y=±2
    Vậy y∈{2;-2;-5}

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