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Formula for Sum of n Terms of an AP

Let R be a ...

Question

Let $R$ be a rectangle, $C$ be a circle and $T$ be a triangle in the plane. The maximum possible number of points common to the perimeters of $R, C$ and $T$ is

3

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4

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5

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6

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Solution

The correct option is D $6$
From the figure we can see that point 1,2,3,4,5,6 are on the circumference of the R,C and T whereas point 7,8 are on the circumference of R and C but not on T.
Therefore, the maximum possible number of points common to the perimeter of R,C and T is 6.

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Similar questions

Q. Let

R

be a rectangle,

C

be a circle, and

T

be a triangle in the plane. The maximum possible number of points common to the perimeters of

R, C,

and

T

Q. Let

T

be the set of all triangle in the Euclidean plane, and let a relation

R

T

be defined as

a R b

if a is congruent to

b \forall a, b ϵ T

. Then

R

Q. Let

T

be the set of all triangles in the Euclidean plane, and let a relation

R

T

be defined as

a R b

, if

a

is congruent to

b

for all

a, b \in T

. Then,

R

Q. Let

A B

be the latus rectum of the parabola

y^{2} = 4 a x

in the

x y - p l a n e

. Let

T

be the region bounded by the finite arc

A B

of the parabola and the lie segment

A B

. A rectangle

P Q R S

of maximum possible area is inscribed in

T

with

P, Q

on line

A B

m and

R, S

on arc

A B

, Then

a r e a (P Q R S) / a r e a (T)

equals.

Let ABCD be a rectangle and let P, Q, R, S be the mid-points of AB, BC, CD, DA respectively. Prove that PQRS is a rhombus.

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Let R be a rectangle, C be a circle and T be a triangle in the plane. The maximum possible number of points common to the perimeters of R,C and T is

The correct option is D 6From the figure we can see that point 1,2,3,4,5,6 are on the circumference of the R,C and T whereas point 7,8 are on the circumference of R and C but not on T.Therefore, the maximum possible number of points common to the perimeter of R,C and T is 6.

Let $R$ be a rectangle, $C$ be a circle and $T$ be a triangle in the plane. The maximum possible number of points common to the perimeters of $R, C$ and $T$ is

The correct option is D $6$
From the figure we can see that point 1,2,3,4,5,6 are on the circumference of the R,C and T whereas point 7,8 are on the circumference of R and C but not on T.
Therefore, the maximum possible number of points common to the perimeter of R,C and T is 6.