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Simplifying z = cos(5x + 2y) z = (5x * cos + 2y * cos) z = (5cosx + 2cosy) Solving z = 5cosx + 2cosy Solving for variable 'z'. Move all terms containing z to the left, all other terms to the right. Simplifying z = 5cosx + 2cosy
| x=(x+3)(x+4i) | | f(x)=(x+3)(x+4i) | | 6x+3=5+x | | (5/8)*3×(2/5)*2 | | 5f=2f-6 | | x^2+y^2+6-18x-10=0 | | 5x+2y-3x-5y= | | V=3.14(4)10 | | 16-4(5x-4)=-4 | | 76.50x-40=0.10 | | 40x-76.50=0.10 | | 40x+76.50=0.10 | | 0=lo(1+0a) | | 1/5=x/128 | | 0.25(4x+15)=24 | | 1/3•z=1 | | 40x+0.10=76.50 | | -7(x+4)-17=16+2 | | p^2+132=0 | | x^2+y^2+10x-24y+48=0 | | -5-7=10x+9-9x | | s*7-33=163 | | 13x-10= | | 5-11=z/-7 | | x^2-10x+42=17 | | 0=kp^2+7p | | 2x-3y=0findy | | 5log(3)x-2= | | 12k-3=45 | | Y-5=6(x-1) | | 7(2x+4)-5(3x-3)= | | 6x-3-2x+8=17 |