Math, asked by 8527656618raju, 4 months ago

draw a line segement of length 7.6cm and divides it internally in the ratio 3.2 measure the two parts​

Answers

Answered by arpitaabrol3
0

Step-by-step explanation:

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Answered by AryaVedantDehuri
0

Step-by-step explanation:

Given: Length of line segment 7.6 cm and ratio 5 : 8 i.e., m : n.

Step-by-step Construction:

Step 1: Draw a line segment AB of length 7.6 cm.

Step 2: Draw any ray AX, making an acute angle with AB.

Step 3: Locate 13 ( = m + n ) points A_1\,,\,A_2\,,\,A_3\,,\,A_4\,,\,A_5\,,\,A_6\,,\,A_7\,,\,A_8\,,\,A_9\,,\,A_{10}\,,\,A_{11}\,,\,A_{12}\,,\,A_{13}A

1

,A

2

,A

3

,A

4

,A

5

,A

6

,A

7

,A

8

,A

9

,A

10

,A

11

,A

12

,A

13

on AX so that AA_1=A_1A_2=A_2A_3=A_3A_4=A_4A_5=A_5A_6=A_6A_7=A_7A_8=A_8A_9=A_9A_{10}=A_{10}A_{11}=A_{11}A_{12}=A_{12}A_{13}AA

1

=A

1

A

2

=A

2

A

3

=A

3

A

4

=A

4

A

5

=A

5

A

6

=A

6

A

7

=A

7

A

8

=A

8

A

9

=A

9

A

10

=A

10

A

11

=A

11

A

12

=A

12

A

13

Step 4: Join BA_{13}BA

13

Step 5: Through the point A_5A

5

( m = 5 ) , draw a line parallel to A_{13}BA

13

B ( by making an angle equal to \angle AA_{13}B∠AA

13

B ) at A_5A

5

intersecting AB at the point C.

So, we get

⇒ AC : CB = 5 : 8

⇒ AC = 2.9 cm and CB = 4.7 cm

Figure is attached

Attachments:
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