Standard form of the polynomial is .
Degree of the polynomial is 7.
Solution:
Given polynomial:
<u>To write this polynomial in standard form:</u>
Standard form of the polynomial is writing x from highest power to lowest power.
Therefore, standard form of the polynomial is
<u>Degree of the polynomial:</u>
The highest power of x in the polynomial is the degree of the polynomial.
Here, the highest power is 7.
Hence the degree of the polynomial is 7.
Answer:
D. -/8
Step-by-step explanation:
Draw a right triangle such that cos (theta) = 8/9. That means the hypotenuse = 9 and the adjacent side to theta = 8
Use the Pythagorean theorem to find the opposite side to theta
tan (theta) = /8
Since theta is in quadrant IV, the tan is negative. So, tan (theta) = -/8
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<span>5999382000 is the answer</span>
Answer:
104.7 in^3
Step-by-step explanation:
Step one:
given data
The ball has a radius of 5 inches and
the cylinder has a height of 8 inches
Step two:
The volume of the cylinder
substitute our data
The volume of the ball
substitute our data
The space will have a volume of
=628.4-523.7
=104.7 in^3