What fraction is equal 2 1/2

Answers

Answer 1
Answer:

2 1/2

to change to an improper fraction

(2*2+1) /2

5/2

Answer: 5/2

Answer 2
Answer:

The correct answer would be 5/2.


As this is the mixed fraction equivalent.


Hope this helps! c:


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Which BEST approximates the area of the geometric figure?A 4 square units
B 7 square units
C 9 square units
D 11 square units​

Answers

By decomposing the figure in simpler ones, we conclude that its area is 9 square units.

How to get the area of the figure?

Let's read the figure from the top.

First, we can see in the top two triangles that have an area of half a square unit, then adding these two we have one square unit.

Below that, there are 4 square units inside the figure.

On the left and right sides, there are triangles of base of 1 unit and height of 2 units, then each of these triangles has an area of:

a = 1*2/2 = 1 square unit

And we have 2 of these triangles, so the total area is 2 square units.

Finally, on the bottom we can see 4 triangles like in the top part, we know that each one of these measure 0.5 square units, then the 4 add up to 2 square units.

Adding all the areas above, we see that the total area is:

A = (1 + 4 + 2 + 2) square units = 9 square units.

So the correct option is C

If you want to learn more about area, you can read:

brainly.com/question/24487155

The answer is nine square units based on the graph

The area of a rectangle is 128 sq. ft. If the width is twice the length, what is the measure of the length of the rectangle?

Answers

Length is 8 and width is 16. I hope this helps!
We calculate the area of ​​a rectangle with the equation

A = LW*1/2
A = 
The area of a rectangle
L = 
the height of the triangle
W = the base of the triangle

If the equation is one unknown to solve them quickly .
A = 128sq.ft
L = ?
W = 2L

substitute values ​​into the formula

A = L * W *1/2
128sq.ft = Lft. * (2Lft) *1/2
128 = L
²
L = √128 = 8√2

W = 2L = 2*8
√2 = 16√2





a rectangle has an area of 30 square meters and a perimeter of 34 meters. what are the dimensions of the rectangle?

Answers