The steps involved in dividing a line segment are given below. Arrange

1.	The steps involved in dividing a line segment are given below. Arrange them in the correct order. I. Draw a ray PM making an acute angle with PQ II. Locate m+n points P1, P2, P3......... Pm+n, such that PP1 = P1P2 = P2P3 … = Pm+n−1Pm+n. III. Measure the ∠ PPm+nQ. IV. Draw a line parallel to QPm+n at Pm. V. Join QPm+n. VI. Draw an angle equal to ∠ PPm+nQ at Pm. The point Q' at which the line PmQ' intersects PQ divides the line PQ in the ratio m:n
Answer» The steps involved in dividing a line segment are given below. Arrange them in the correct order. I. Draw a ray $P M$ making an acute angle with $P Q$ II. Locate m+n points $P_{1}$ , $P_{2}$ , $P_{3}$ ......... $P_{m + n}$ , such that $P P_{1}$ = $P_{1} P_{2}$ = $P_{2} P_{3}$ … = $P_{m + n - 1} P_{m + n}$ . III. Measure the $∠$ $P P_{m + n} Q$ . IV. Draw a line parallel to $Q P_{m + n}$ at $P_{m}$ . V. Join $Q P_{m + n}$ . VI. Draw an angle equal to $∠$ $P P_{m + n} Q$ at $P_{m}$ . The point Q' at which the line $P_{m} Q'$ intersects PQ divides the line PQ in the ratio $m : n$

The steps involved in dividing a line segment are given below. Arrange them in the correct order. I. Draw a ray PM making an acute angle with PQ II. Locate m+n points P1, P2, P3......... Pm+n, such that PP1 = P1P2 = P2P3 … = Pm+n−1Pm+n. III. Measure the ∠ PPm+nQ. IV. Draw a line parallel to QPm+n at Pm. V. Join QPm+n. VI. Draw an angle equal to ∠ PPm+nQ at Pm. The point Q' at which the line PmQ' intersects PQ divides the line PQ in the ratio m:n

Answer»

The steps involved in dividing a line segment are given below. Arrange them in the correct order.

I. Draw a ray $P M$ making an acute angle with $P Q$

II. Locate m+n points $P_{1}$ , $P_{2}$ , $P_{3}$ ......... $P_{m + n}$ , such that $P P_{1}$ = $P_{1} P_{2}$ = $P_{2} P_{3}$ … = $P_{m + n - 1} P_{m + n}$ .

III. Measure the $∠$ $P P_{m + n} Q$ .

IV. Draw a line parallel to $Q P_{m + n}$ at $P_{m}$ .

V. Join $Q P_{m + n}$ .

VI. Draw an angle equal to $∠$ $P P_{m + n} Q$ at $P_{m}$ .

The point Q' at which the line $P_{m} Q'$ intersects PQ divides the line PQ in the ratio $m : n$

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