Find the maximum and minimum values of 6sinxcosx+4cos2x
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Answer:
maximum value +5 and minimum value -5
Step-by-step explanation:
6sinx coax + 4 cos2x
3*2sinx*cosx+ 4cos2x
3* sin2x + 4 cos2x
°•° 2sinx*cosx = sin2x
now let 2x = ¢
•°• 3sin¢ + 4cos¢
maximum value is √3²+4² = √25 = 5
and minimum value is -√3²+4² = -√25 = -5
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Answer:
refer to this attachment ✅✅
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