In an equilateral triangle $P Q R,$ if $p, q$ and $r$ denote the lengths perpendiculars from $P, Q, R$ respectively on the opposite sides, then

p ≠ q ≠ r

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p = q = r

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p ≠ q = r

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

p = q ≠ r

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

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Solution

The correct options are
B
p = q = r

C
p ≠ q = r

D
p = q ≠ r

If $P Q R$ is an equilateral triangle then the length of the perpendiculars dropped from points $P, Q$ and $R$ are also equal.

Hence, $p = q = r$

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In an equilateral triangle PQR, if p, q and r denote the lengths perpendiculars from P, Q, R respectively on the opposite sides, then

The correct options are B p = q = r C p ≠ q = r D p = q ≠ r If PQR is an equilateral triangle then the length of the perpendiculars dropped from points P, Q and R are also equal. Hence, p=q=r

In an equilateral triangle $P Q R,$ if $p, q$ and $r$ denote the lengths perpendiculars from $P, Q, R$ respectively on the opposite sides, then

The correct options are
B
p = q = r

C
p ≠ q = r

D
p = q ≠ r

If $P Q R$ is an equilateral triangle then the length of the perpendiculars dropped from points $P, Q$ and $R$ are also equal.

Hence, $p = q = r$