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jeka94
3 years ago
9

Ava draws a circle with radius 4 cm. Elliana draws a circle with diameter 6 cm. Without calculating, whose circle has the greate

r area? Explain.
Mathematics
1 answer:
Valentin [98]3 years ago
6 0

Answer:

\huge\boxed{\texttt{Ava\textsc{\char13}s circle}}

Step-by-step explanation:

We can use the relationship between a radius and a diameter to find which circle has a greater area without calculating it.

We know that the diameter is twice the size of the radius.

  • The diameter is the distance across the circle at the center
  • The radius is the distance from the center of a circle to the edge

Using this, we can find the radius of a circle that has a diameter of 6.

Since the diameter is twice the radius, the radius will be half the diameter.

Since the diameter is 6, the radius is 3.

Circle areas can be calculated with the following formula, where r is the radius:

\pi r^2

Using this, we know that a higher value of r will get us a greater area. Therefore, we know that the greater value (3 or 4) will get us the greater area.

Since 4 is greater than 3, we know that the circle with the radius of 4 (Ava’s) will have a greater area.

Hope this helped!

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Factor completely<br> n^4 +8n^2 + 15 =
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Answer:

The factor form is n^4+8n^2+15 = \quad \left(n^2+3\right)\left(n^2+5\right)

Step-by-step explanation:

When it is required to factor the expression given in the problem, we have to first find a common term or terms, which will be found by either grouping the like terms or the splitting of the terms.

Now the expression that is given here is:

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Now, here we will take:

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Thus we will get:

n^4 +8n^2 + 15\\=u^2+8u+15

Now we will do the middle term split as follows:

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Substituting back u=n^2 , we will have:

\left(u+3\right)\left(u+5\right)\\=\left(n^2+3\right)\left(n^2+5\right)

Hence, the required factor form of the given expression will be:

n^4+8n^2+15 = \quad \left(n^2+3\right)\left(n^2+5\right)

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