Find the maximum value of 5cos A+12sinA+12
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Dear mate,
Kindly mark the answer as brainliest if you find it useful.
Here's what you were looking for:
Your expression is 5cosA+12sinA+12
See, the minimum value of sin(x) and cos(x) is -1 for both ( and ofcourse the maximum value is +1)
So for the expression to take minimum value, sin(x) and cos(x) must take their minimum value i.e. -1.
So substituting that in the equation we get,
-5 -12 +12
Which gives the answer -5.
Hope this clears your doubt.✌
abc8726:
we want max value not min value
Answered by
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value of cos and sin lie from -1 to 1
max value of 5 Cos A is 5
max value of 12 Sin A is 12 +12
so in total max value is 29
max value of 5 Cos A is 5
max value of 12 Sin A is 12 +12
so in total max value is 29
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