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QveST [7]
3 years ago
10

Which algebraic expression is a polynomial with a degree of 3?

Mathematics
1 answer:
KatRina [158]3 years ago
7 0
It would be the second choice. This expression is a polynomial because it is multiple terms and is a degree of three because the largest exponent is three. So your answer is:
2y^3 + 5y^2 - 5y
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Answer:

<h3>The expression for the perimeter P is P=\frac{784+h^2}{2h} feet.</h3><h3> Area=49=lx square feet ( here x=\frac{h}{4} )</h3>

Step-by-step explanation:

Given that rectangle with height equals 4times width.

It can be written as

h=4\times width

Let x be the width of the given rectangle

Therefore h=4\times x

h=4x

\frac{h}{4}=x

Rewritting the above equation we get

x=\frac{h}{4}

<h3>To write an expression for the perimeter P of the given rectangle :</h3>

Also given that area of the rectangle is 49 square feet.

Area=49 square feet.

We know area of rectangle = lw square units.

<h3>Therefore area=49=lx square feet ( here area=49 and w=x=\frac{h}{4} )</h3>

Rewritting we get

lx=49 square feet.

l=\frac{49}{x}

=\frac{49}{\frac{h}{4}}

l=\frac{49\times 4}{h}

<h3>l=\frac{196}{h} feet</h3><h3>Perimeter P=2(l+w) units </h3>

P=2(\frac{196}{h}+\frac{h}{4})

P=\frac{2(196)}{h}+\frac{2(h)}{4}

=\frac{392}{h}+\frac{h}{2}

=\frac{392(2)+h^2}{2h}

<h3>P=\frac{784+h^2}{2h} feet.</h3>

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