If and and are the least and greatest value of and is the least value of in the interval then is equal to |
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a) |
b) |
c) |
d) |
None of these |
If and and are the least and greatest value of and is the least value of in the interval then is equal to |
|||||||
a) |
b) |
c) |
d) |
None of these |
(b)
We have,
But,
Clearly, the product of is 1 i.e. a constant. So, their sum i.e. will be least when they are equal i.e.
Least value of
Hence,