maximum value of sinx + cos x
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Answer:
sinX+cosX
dy/dx=cosX-sinX
d²y/dx²=-sinX-cosX
dy/dx=0
sinX=cosX
x=45°
so we find that d²y/dx²= negative value
so 45° is the point
and the maximum value is Y=sin45°+cos45°
Y=1/√2+1/√2=2/√2=√2
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