Classify -6x^5+4x^3+3x^2+11 by degree please help I would really appreciate it
2 answers:
Answer:
Degree 5 (quintic polynomial)
Step-by-step explanation:
The degree of a polynomial is the highest of the degrees of its monomials. So, first we are going to write down the polynomial:
We can easily observe that the highest of the degrees we have is 5 (in the monomial -6.
Therefore, this polynomial is a polynomial of degree 5. The polynomial of degree 5 are called quintic.
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Answer:
p = - 5i or p = 5i
Step-by-step explanation:
Noting = i
Given
p² = - 25 ( take the square root of both sides )
p = ± = ±
= ± 5i
Thus
p = - 5i or p = 5i
1250 lbs of sand.
So first let's find the volume of the sand in the sandbox. You have a square sandbox, with a side length of 5, meaning you have a length and width of 5. You also have half a foot of sand in the sandbox, meaning that you have a height of 0.5. To find the volume of the sand, multiply the length by the width by the height:
So you have 12.5 cubic feet of sand. If each cubic foot of sand is 100 lbs, then you just multiply the two:
So first let's find the volume of the sand in the sandbox. You have a square sandbox, with a side length of 5, meaning you have a length and width of 5. You also have half a foot of sand in the sandbox, meaning that you have a height of 0.5. To find the volume of the sand, multiply the length by the width by the height:
So you have 12.5 cubic feet of sand. If each cubic foot of sand is 100 lbs, then you just multiply the two: