Question

Draw an acute angled ∆ STV. Draw its medians and show the centroid.​

Answer 1

Given: Angle acute angled ΔSTV

To find: Draw its median and show the centroid

Step 1:

Draw a line segment ST of any length

Step 2:

Draw a line segment SV in such a way that angle is lesser than 90°

Step 3:

Join TV, Acute angled triangle STV is drawn

Step 4:

Find the midpoint of ST by drawing perpendicular bisector. Using compass width slightly less than ST and taking S & T as centre draw arcs on both side intersecting each other,

Draw a line passing through these points and intersecting ST at A

Join VA

Step 5:

Similar to step 4 , construct perpendicular bisector of SV & draw Median TB and construct perpendicular bisector of TV and draw median SC

Step 6:

Label point of concurrence of Median as G , which is centroid

Final diagram in attachment!!

Note:-

VA , TB & SC are Median concurrent at centroid G

Answer 2

Answer:

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