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Aleks04 [339]
3 years ago
13

Hey guys please help!!

Mathematics
1 answer:
vichka [17]3 years ago
6 0

Answer:

SAS

Step-by-step explanation:

the lines in the middle of a segment mean that they are equal in length.

So OE = EB and AE = EC.

Now, since angle AEB and angle DEC are vertical angles, they are equal.

Therefore the triangles are equal by SAS

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In trapezoid ABCD with legs <br> AB<br> and <br> CD<br> , ACAD=23 dm^2. Find AABD.
Fed [463]

In the figure, ABCD is a trapezoid with legs AB and CD.

Join AC and BD.

For the triangle CAD, from the vertex C, draw an altitude CE and for the triangle ABD, from the vertex B, draw an altitude BF.

Clearly, CE = BF = h (say) --- (1)

Note that the base of the triangles CAD and ABD are the same and is AD.

It is given that ar(CAD) = 23dm^{2}.

Now, ar(ABD) =  \frac{1}{2}(AD)(BF)

= \frac{1}{2}(AD)(CE) from (1)

= ar(CAD)

= 23dm^{2}.

Hence, area of Δ ABD =  23dm^{2}..

6 0
4 years ago
Below are the data collected from two random samples of 500 American adults on the number of hours they spend doing leisure and
ElenaW [278]

From the question we are told that:

Total Sample size n=500

Dan's mean \=x_D= 3hr

Bret's mean \=x_D= 4hr

Generally, the  Total hours spent doing leisure and sports activities  is mathematically given by

For Sample A

T_a=(1*70)+(2*90)+(3*135)+(4*140)+(5*65)\\\\

T_a=1540 hours

For Sample B

T_b=(1*80)+(2*80)+(3*130)+(4*135)+(5*75)

T_b=1545

Therefore

Average Time spent doing leisure and sports activities by an American Adult

For Sample A

T_A=\frac{T_a}{n}

T_A=\frac{1540}{500}

T_A=3.08

T_A \approx 3

For Sample B

T_A'=\frac{T_b}{n}

T_A'=\frac{1545}{500}

T_A'=3.09

T_A' \approx 3

Therefore

Dan is Correct because 3.08 or 3.09 is approximately equal to 3

7 0
3 years ago
Kyle spent $155 on 9 items at the mall. Shirts were $15 and jeans were $20. How many of each did he buy?
soldi70 [24.7K]

Answer

4 jeans and 5 shirts should be right

7 0
3 years ago
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Find the length of side x in simplest radical form with a rational denominator.60°130°X
iren [92.7K]

We will solve using the law of sines as follows:

\frac{1}{\sin(30)}=\frac{X}{\sin (60)}

Now, we solve for X:

\Rightarrow X=\frac{\sin(60)}{\sin(30)}\Rightarrow X=\sqrt[]{3}

So, the length of X is sqrt(3).

5 0
1 year ago
Can you use simplest form to compare 8/10 and 3/5 explain
jolli1 [7]
Simplify 8/10
(4*2)/(5*2)
2/2=1

Thus,
8/10=4/5

Now, compare 4/5 and 3/5.
Hope this helps!

3 0
3 years ago
Read 2 more answers
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