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288 m3
96 m3
32 m3
The volume of Box B is 864m^3, when the volume of box A is 32 cubic meters and the volume of box B is three times the volume of box A.
We have given that,
Box A has a volume of 32 cubic meters.
Box B is similar to box A.
To create Box B, Box A's dimensions were tripled.
We have to determine the volume of Box B.
Ratio is the analytical tool that helps in determining the proportion of one variable over the another. It helps in taking decisions such as business decisions, construction decision, and many more.
Computation:
ratio =side of B/side if k is the ratio =sideof B/side of A=3
The area is multiplied by:
k²=9Volume by k^3=27
Or
27*32=864 (m^3)
The volume of Box B is 864m^3, when the dimension of box B is triple the dimension of box A.
Therefore, option A. is correct.
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Answer: E
Step-by-step explanation:
2x4 - 3x5 + x
A polynomial is an expression that has more than two algebraic terms.
The degree of a polynomial is the value of the highest power in the given polynomial.
The degree of the polynomial 2 - 3 + x is 5.
A polynomial is an expression that has more than two algebraic terms.
The degree of a polynomial is the value of the highest power in the given polynomial.
Example:
x³ + 2x² + 4x + 3 is a polynomial.
x³ + 5x² + 8x + 3 is a polynomial.
The degree is 3.
We have,
2 - 3 + x
This is a polynomial since it has more than two algebraicterms.
The highestpower of the algebraicterms given is 5.
, , and x are the algebraicterms in the given polynomial.
Thus,
The degree of the polynomial 2 - 3 + x is 5.
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Answer: Polynomial Degree: 5
Leading Term: -3x to the 5th power
Leading Coefficient: -3
The polynomial degree is 5
Step-by-step explanation: