1.Let the product of w1=(8+i)sinθ+(7+4i)cosθw_1 = (8 + i)\sin\theta + (7 + 4i)\cos\thetaw1=(8+i)sinθ+(7+4i)cosθ and w2=cosθ+(4+7i)sinθw_2 = \cos\theta + (4 + 7i)\sin\thetaw2=cosθ+(4+7i)sinθ be a+iβa + i\betaa+iβ, i=−1i = \sqrt{-1}i=−1. Let ppp and qqq be the maximum and the minimum values of a+βa + \betaa+β respectively. Then p−qp - qp−q equals:a.140140140b.130130130c.160160160d.150150150Login to continueOnly logged in users canattempt or see the solution.