PLS HELP ITS A SIMPLE EQUATION I GIVE 30 PTS AND BRANLIEST
2 answers:
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has critical points where the derivative is 0:
The second derivative is
and , which indicates a local minimum at
with a value of
.
At the endpoints of [-2, 2], we have and
, so that
has an absolute minimum of
and an absolute maximum of
on [-2, 2].
So we have
Answer:
Point (4,7) completely satisfies the equation and is a solution to the equation.
Step-by-step explanation:
Given:
Equation:
To check if the point (4,7) is a solution to the given equation.
Solution:
The solution of an equation is given as which completely satisfies the equation.
To check if the point (4,7) is a solution to the given equation, we will plugin and
in the given equation and see if it satisfies it or not.
Plugging in point (4,7) in the equation:
Simplifying.
The above equation is always true, and hence point (4,7) completely satisfies the equation and is a solution to the equation.