Math, asked by thetejaswaje, 3 days ago

draw seg pq of length 6 cm divide it in the ratio 2:4

Answers

Answered by Anonymous
2

Let the line segment be PQ

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅.

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅. such that,

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅. such that, PP₁ = P₁P₂ = P₂P₃ = P₃P₄ = P₄P₅

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅. such that, PP₁ = P₁P₂ = P₂P₃ = P₃P₄ = P₄P₅Step 4: Join QP₅.

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅. such that, PP₁ = P₁P₂ = P₂P₃ = P₃P₄ = P₄P₅Step 4: Join QP₅.Step 5: Draw a parallel line QP₅ from P₃. That is intersect the PQ line at point R.

Let the line segment be PQNow we will divide the line segment PQ with ratio 3:2Step 1: Firstly we will draw a line 6cm PQ.Step 2: Draw any other ray PX, makes angle less than 90 (acute angle).Step 3: Mark the 5 (because 3 + 2 = 5) arcs in a line PX, named P₁, P₂, P₃, P₄, P₅. such that, PP₁ = P₁P₂ = P₂P₃ = P₃P₄ = P₄P₅Step 4: Join QP₅.Step 5: Draw a parallel line QP₅ from P₃. That is intersect the PQ line at point R. Thus PR : RQ = 3:2

Similar questions