Andrew M. Webb on Twitter: "Some uses of Euler's formula exp(iθ) = cos θ + i sin θ, 1/7 : quickly deriving the angle-sum and angle-difference trig. identities https://t.co/C4qxeCqwmR" / Twitter
![SOLVED: Q5: Using the identities e+e-i cos z = e e-i sin z = 2i established from comparison of power series, show that (a) sin(x + iy) = sinx cosh y + SOLVED: Q5: Using the identities e+e-i cos z = e e-i sin z = 2i established from comparison of power series, show that (a) sin(x + iy) = sinx cosh y +](https://cdn.numerade.com/ask_images/bd41ef38e5614a2381ed0a0de052ecf1.jpg)
SOLVED: Q5: Using the identities e+e-i cos z = e e-i sin z = 2i established from comparison of power series, show that (a) sin(x + iy) = sinx cosh y +
![Andrew M. Webb on Twitter: "Some uses of Euler's formula exp(iθ) = cos θ + i sin θ, 1/7 : quickly deriving the angle-sum and angle-difference trig. identities https://t.co/C4qxeCqwmR" / Twitter Andrew M. Webb on Twitter: "Some uses of Euler's formula exp(iθ) = cos θ + i sin θ, 1/7 : quickly deriving the angle-sum and angle-difference trig. identities https://t.co/C4qxeCqwmR" / Twitter](https://pbs.twimg.com/media/EDmpt3fXoAEquVY.jpg)