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Simplifying j * sin(2z) = 3cos(2z) + 2 Remove parenthesis around (2z) j * ins * 2z = 3cos(2z) + 2 Reorder the terms for easier multiplication: 2j * ins * z = 3cos(2z) + 2 Multiply j * ins 2ijns * z = 3cos(2z) + 2 Multiply ijns * z 2ijnsz = 3cos(2z) + 2 Remove parenthesis around (2z) 2ijnsz = 3cos * 2z + 2 Reorder the terms for easier multiplication: 2ijnsz = 3 * 2cos * z + 2 Multiply 3 * 2 2ijnsz = 6cos * z + 2 Multiply cos * z 2ijnsz = 6cosz + 2 Reorder the terms: 2ijnsz = 2 + 6cosz Solving 2ijnsz = 2 + 6cosz Solving for variable 'i'. Move all terms containing i to the left, all other terms to the right. Divide each side by '2jnsz'. i = j-1n-1s-1z-1 + 3cj-1n-1o Simplifying i = j-1n-1s-1z-1 + 3cj-1n-1o Reorder the terms: i = 3cj-1n-1o + j-1n-1s-1z-1
| (4x+3)*(-7x+1)= | | 2x+4-2x+3=0 | | (4x+3)x(-7x+1)= | | X=30+0.5Y | | 4a+3a-7= | | 12+9a=75 | | 8b-6=66 | | 4X-2Y=120 | | 5y^2+490.54=(10y+21.33) | | 8m^2-4m-3=0 | | 4p+5=35 | | 39-6x=11-10x | | 5(9-x)=4(2x-5) | | q+9+3q-1+2q+3= | | 150-t^2=101 | | 8x-9[5(x+9)-(x-8)]-2=0 | | 10x+75=75 | | 2x*3y=z | | x^5=7776 | | 8n(8n+2)+n(6n+9)= | | X=-0.5Y+30 | | 9(a-5)=(6a+8)+6a | | 3x-1=2x-11 | | -10(s+3)=36 | | 3(a-5)=6(a+8)+6a | | a^3+b^3+c^3=22 | | -3x-x=36 | | 9-(3y+7)=5 | | tan(3*x+2)=0 | | z^3-5*z^2+9*z-5=0 | | z^3-5z^2+9z-5=0 | | 4x^2-23x+53=5x-8 |