if sinA sin B - CosA cosB + 1= 0 then prove that 1+ cotA tan B = 0
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Answer:
-(cosAcosB-sinAsinB)=-1
Step-by-step explanation:
cos(A+B)=1
:.A+B=0 degrees
(cotA= cosA/sinA
tanB=sinB/cosB)
1+cotAtanB= 1+cosAsinB/sinAcosB
=sinAcosB+cosAsinB/sinAcosB
=sin(A+B)/sinAcosB=sin0/sinAcosB
=0 /sinAcosB=0
Hence,proved
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