sin(px)cos(y)=cos(px)sin(y)+p

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Solution for sin(px)cos(y)=cos(px)sin(y)+p equation:


Simplifying
sin(px) * cos(y) = cos(px) * sin(y) + p

Multiply ins * px
inpsx * cos * y = cos(px) * sin(y) + p

Multiply inpsx * cos
cinops2x * y = cos(px) * sin(y) + p

Multiply cinops2x * y
cinops2xy = cos(px) * sin(y) + p

Multiply cos * px
cinops2xy = copsx * ins * y + p

Multiply copsx * ins
cinops2xy = cinops2x * y + p

Multiply cinops2x * y
cinops2xy = cinops2xy + p

Add '-1cinops2xy' to each side of the equation.
cinops2xy + -1cinops2xy = cinops2xy + -1cinops2xy + p

Combine like terms: cinops2xy + -1cinops2xy = 0
0 = cinops2xy + -1cinops2xy + p

Combine like terms: cinops2xy + -1cinops2xy = 0
0 = 0 + p
0 = p

Solving
0 = p

Solving for variable 'p'.

Move all terms containing p to the left, all other terms to the right.

Add '-1p' to each side of the equation.
0 + -1p = p + -1p
Remove the zero:
-1p = p + -1p

Combine like terms: p + -1p = 0
-1p = 0

Divide each side by '-1'.
p = 0

Simplifying
p = 0

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