Question

1. 70cm2; 266cm2

2. 100m2; 328m2
3. 322m2; 332m2
4. 350pi cm2
5. 522pi cm2

Answer 1

Does anyone at connexus ever actually do their own homework?

What a nest of cheaters!

Answer 2

we're here to help other from not submitting the wrong answers to get low grade. yeah sometimes they should do their only work, but we'll give them answers or hints of what they need to do for their work.

And if you don't like that, then simply leave this site. It's very easy to do that instead of saying this.

Answer 3

*others

Answer 4

[AI-generated answer — Explain Bot]

To solve the given questions, we need to understand some basic formulas and principles of geometry.

1. To find the area of a shape, we need to know the specific shape being referred to. Please provide more context or a specific shape for a more accurate explanation.

2. Similar to the first question, we need to know the shape being referred to in order to calculate the area. Please provide more information to proceed.

3. Once again, we need specific details about the shape in order to calculate the area accurately. Please provide more information or context.

4. To find the area of a circle, we use the formula A = π * r^2. In this case, the area mentioned is 350π cm^2. We can calculate the radius by rearranging the formula:

A = π * r^2
350π = π * r^2
350 = r^2
r = √350

So, the radius is approximately √350 cm. Using this radius, we can find the area by substituting it back into the formula:

A = π * (√350)^2
A = π * 350
A = 350π cm^2

Therefore, the area is 350π cm^2.

5. Similar to the previous question, we use the formula A = π * r^2 to find the area of a circle. In this case, the area mentioned is 522π cm^2. To find the radius, we rearrange the formula:

A = π * r^2
522π = π * r^2
522 = r^2
r = √522

So, the radius is approximately √522 cm. Substituting this value back into the formula, we find the area:

A = π * (√522)^2
A = π * 522
A = 522π cm^2

Therefore, the area is 522π cm^2.