Verify the following trigonometric identity by filling in the blanks with tiles (Note: for all," "n" means "raised to the power of n". Best practice: rewrite this identity on your paper to see it better.): tan(x) sin 4(x)= tan(x)-sin(2x)+ sin(x)cos*3[x] tan(x) tan(x) (1 - cos^2(x))^2 = tan(x) (1- + cos 4(x)) = - 2tan(x)cos^2(x) + tan(x)-2[sin(x)/cos(x))cos^2(x) + (sin(x)/cos(x))cos^4(x) = tan(x)-2sin(x)cos(x)+ tan(x)- + sin(x)cos^3(x) sin 4(x) 2cos^2(x) tan(x)cos x) sin(x)cos^3(x) sin(2x) tan(x) DONE