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Simplifying bx = L + -1Dy Solving bx = L + -1yD Solving for variable 'b'. Move all terms containing b to the left, all other terms to the right. Divide each side by 'x'. b = x-1L + -1x-1yD Simplifying b = x-1L + -1x-1yD
| 4.5+0.5y=1.5 | | x^2+y^2=2019 | | 9t^2=18t | | 4.5+0.5=1.5 | | 9x+26=3x+14 | | 1.7y=11.56 | | z0.10/2 | | 1/8*=1/2 | | 6x+(-9)=9 | | 4/5*=-16 | | 9-3(4-5(x-3)-12)-10=2x-5(x-3)-2+2(3-x) | | 7x-29=2x+16 | | s=50t+5t^2 | | t-7a=5 | | (5a+3)(8a^2-5a+2)= | | 6(4-t)-(4-4t)=17 | | (2a+7)(2a+7)= | | 8(7+c)=7(7+c) | | .5•s^1/2•3.14^1/2 | | (8a-5)(8a-5)= | | 2(2)-5y=11 | | 5x+2x^2=k | | 8y+7=9y | | a^14/5a^5 | | (7y^2-4)(7y^2+4)= | | 8(x-4)-(-6x-3)=13x | | 7(x+3)=6x-5 | | (2x+8)(5x+7)= | | 6y+8-2y=1+3y-9 | | 7x^4y(7x^3-x^2y^5+5y^4)= | | 7y-9=8y-7 | | 3e^4x-7=12 |