Let. ℓ(z)=Az+B,A,B∈ complex number. It is given that maximum value of |ℓ(z)| on the s.... VIDEO
Let. ℓ(z)=Az+B,A,B∈ complex number. It is given that maximum value of |ℓ(z)| on the segment,-1≤x≤1,y=0 of the real line in the complex plane (z=x+iy) is M Then, for every|ℓ(z)|<λKM(K is the sum of the distances from point P(z) to the points Q1(1,0) andQ2(-1,0) where λ. can be 📲PW App Link - https://bit.ly/YTAI_PWAP 🌐PW Website - https://www.pw.live
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