Let f(x)=1/2+2/3cosec^2x+3/8sec^2x. the least value of f(x) for all permissible values of x?
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Answer:
37 / 24
Step-by-step explanation:
the ans is 1/2 + 2/3 + 3/8 = 37 /24
since sinx ranges from [ -1 , 1 ]
cos ranges from [ -1 , 1 ]
convert cosec and sec into sin and cos , so the min values is 1
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