All of the angles in a triangle should add up to 180 degrees so if you know 2 out of three you just do subtract 180 by the sum of the two angles.
180-85=95
First, notice that, by the Pythagorean Theorem,
meaning that:
Also, since the volume of a cone with radius r and height h is we know that the volume of the cone is:
Therefore, we want to maximize the function subject to the constraint .
To find the critical points, we differentiate:
Therefore, when
meaning that or . Only is in the interval so that’s the only critical point we need to concern ourselves with.
Now we evaluate at the critical point and the endpoints:
Therefore, the volume of the largest cone that can be inscribed in a sphere of radius 3 is
Answer:
Zero
Step-by-step explanation:
Remainder a x-value being a factor of a polynomial:
If a x-value is a factor of a polynomial, the remainder of the division of the polynomial by must be zero.
So the answer is Zero.
Answer: option B. x - 2/3
Explanation:
Something is missing in the question.
It seems the question if g [ f(x) ]
If that is so, then you have to find f(x) and use it as input of g(x).
This is:
g [ f(x)] = g [ x - 2]
g [ x - 2] = (x - 2) + 4/3 = x - 2 + 4/3 = x - 2/3, which is the option B.