Find the minimum value of 5cosA + 12sinA + 12 .
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Answer:
Step-by-step explanation:
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 eqn we get,
-5 -12 +12
Which gives the answer -5
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