if x cosB - cosA = 0 and y sinB - cosA = 0, then the value of cos^2A will be
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Answered by
5
Answer:
Step-by-step explanation:
x cosB - cosA = 0
taking square of this equation
(x cosB)^2 - 2xcosBcosA +cos^2A= 0
y sinB - cosA = 0
taking square of this equation
(y sinB)^2 - 2ysinBcosA +cos^2A= 0
add both equations
(x cosB)^2 +(y sinB)^2 - 2xcosBcosA - 2ysinBcosA +cos^2A +cos^2A=0
(x cosB)^2 +(y sinB)^2 - 2cosA(xcosB+ysinB) +2cos^2A =0
2cos^2A =2cosA(xcosB+ysinB)-(x cosB)^2 -(y sinB)^2
cos^2A =(2cosA(xcosB+ysinB)-(x cosB)^2 -(y sinB)^2) /2
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15
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