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Furkat [3]
3 years ago
10

three vertices of a rectangle abcd are A(3,1) B(-3,1) and C(-3,3). find the fourth vertex and the area of the rectangle​

Mathematics
2 answers:
vichka [17]3 years ago
7 0

Answer:

The fourth vertex of the Rectangle ABCD is D ( 3 , 3 ).

The area of the rectangle ABCD:

length *  breadth

= 6 * 3

= 18 cm²

Hope the answer was helpful!!

If you liked t, please don't forget to mark it as Brainliest!!

Regards..

eimsori [14]3 years ago
5 0

<u>Answer: </u>

The Fourth vertex of the rectangle ABCD is (3, 3) and the area of the rectangle is 12 unit.

<u>Solution: </u>

Given three vertices of a rectangle are

A= (3, 1)

B= (-3, 1)

C= (-3, 3)  

Step 1:

The graph for this sum is attached below.

By looking at the graph we see that coordinates of D are (3, 3)  

We found the fourth vertex and now we can find the Area of rectangle.

Step 2:

The distance between B and C

We know the co-ordinates of B and C are B = (-3, 1) and C= (-3, 3)  

BC= (-3+3) + (3-1) = 2

Step 3:

The distance between D and C

We know the co-ordinates of D and C are (3, 3) and C= (-3, 3)  

DC= (-3-3) + (3-3) = 6

Step 4:

Area of ABCD rectangle = length \times breadth = DC \times BC

= 6 × 2  = 12 units  

Therefore area of Rectangle is 12 cm.

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Answer:

85

Step-by-step explanation:

This is the same as asking:

What is 850 divided by 10?

When you divide it by 10 it's telling you how many times 10 can go into 850.

So, 850 / 10 = 85

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Answer:

0.4375

Step-by-step explanation:

if F=ma that to find the acceleration then use the formula a = F/m which gives you 0.4375

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If point Cis between points A and B, then AC + CB = <br>A. BC<br>B. ABC <br>C. AB <br>D. CA​
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Answer:

C  AB

Step-by-step explanation:

3 0
3 years ago
Help
marissa [1.9K]
The answer is 188 altogether 
5 0
3 years ago
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The angle of elevation of the top of a pole as seen from a point 13 ft away from the base is double its angle of elevation as se
spayn [35]

The height of the pole above the level of the observer's eyes is 31.42 ft

Let the angle of elevation of the top of the pole from a point 47 ft away be α.

Let the angle of elevation of the top of the pole from the point 13 ft away be β.

Since the angle of elevation of a point 13 feet away is twice that from 47 ft away, we have that β = 2α.

If the height of the pole above the level of the observer's eye is h, we have that

tanβ = tan2α = h/13 and tanα = h/47

From trigonometric identities tan2α = 2tanα/(1 - tan²α)

Substituting the values of the variables into the equation, we have

tan2α = 2tanα/(1 - tan²α)

h/13 = 2h/47 ÷ [1 - (h/47)²]

Dividing through by h, we have

1/13 = 2/47 ÷ [1 - (h/47)²]

Cross-multiplying, we have

1/13 = 2/47 ÷ [1 - (h/47)²]

1 - (h/47)² = 2/47 × 13

1 - (h/47)² = 26/47

(h/47)² = 1 - 26/47

(h/47)² = (47 - 26)/47

(h/47)² = 21/47

Taking square-root of both sides, we have

h/47 = √(21/47)

Cross-multiplyng, we have

h = √(21/47) × 47

h = √(21 × 47)

h = √987

h = 31.42 ft

The height of the pole above the level of the observer's eyes is 31.42 ft

Learn more about height of a pole here:

brainly.com/question/10375496

4 0
2 years ago
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