Determine the location and value of the absolute extreme values of f on the given interval, if they exist.f(x)=3sin^(2)x
1 answer:
Answer:
Hello your question lacks the required option below is the diagram of the complete question with the options
answer : The absolute minima is 0 at x = (0,π ) the absolute maxima is 3 at x = ( B )
Step-by-step explanation:
Attached below is the detailed solution of the problem
The absolute minima is 0 at x = (0,π ) the absolute maxima is 3 at x = ( B )
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Answer:
A.(-2, 0)
C. (-1.4)
Step-by-step explanation:
we know that
If a point lie on the line, then the point must satisfy the equation of the line (makes the equation true)
we have
subtract 7 both sides
divide by 2 both sides
Substitute the value of x and the value of y of each point in the linear equation and analyze the result
<u><em>Verify each point</em></u>
case A) we have
(-2, 0)
For x=-2, y=0
substitute
---> is true
so
the point lie on the line
case B) we have
(1, 3)
For x=1, y=3
substitute
---> is not true
so
the point not lie on the line
case C) we have
(-1, 4)
For x=-1, y=4
substitute
---> is true
so
the point lie on the line
case D) we have
(1, -4)
For x=1, y=-4
substitute
---> is not true
so
the point not lie on the line
case E) we have
(0, -1)
For x=0, y=-1
substitute
---> is not true
so
the point not lie on the line