Challenger App

No.1 PSC Learning App

★
★
★
★
★
1M+ Downloads

A statement is given, followed by four conclusions given in the options. Find out which conclusion is true based on the given statement.

Statement: G < D < R = T > Y > Q = H

AH>T

BR<G

CG=T

DD<T

Answer:

D. D<T

Read Explanation:

Based on the given statement, here is the complete breakdown of definite relationships so you can easily identify the correct option:

Statement: G < D < R = T > Y > Q = H

Definite Relationships (True Conclusions):

  • From G, D to R, T:

    • G < R, G < T

    • D < R, D < T

  • Between R and T:

    • R=TR = T

  • From R, T to Y, Q, H:

    • R > Y, R > Q, R > H

    • T > Y, T > Q, T > H

  • Between Y, Q, and H:

    • Y > Q, Y > H

    • Q=HQ = H


The correct option is D < T.

* H > T (False): Looking at the continuous chain T > Y > Q = H, we can directly deduce that T is strictly greater than H (T > H).

* R < G (False): The statement clearly shows G < D < R. This means R is strictly greater than G (G > R).

* G = T (False): As established above, G < D < R = T, which simplifies to G < T. Therefore, G and T are not equal.

* D < T (True): Looking at the chain D < R = T, we can substitute T for R to directly see that D is strictly less than T.


Related Questions:

What will come in the place of the question mark (?) in the following equation if ‘×’ and '÷’ are interchanged and ‘9’ and ‘3’ are interchanged? 2 – 6 ÷ 9 × 3 + 5 =?

In this question, a statement is followed by two conclusions. Which of the two conclusions is/are true with respect to the statement?

Statement: H>Y\ge S=X=A>W

Conclusions: I.

II. H<S

II. A≤YA\le Y

What will come in place of the question mark (?) in the following equation, if '+' and '—' are interchanged and also '×' and '÷' are interchanged?

8 - 13 + 18 ÷ 9 × 3 = ?

If'+' means 'x', 'x' means '-', '-' means '÷', then 20 + 5 × 2 - 10 = ?

Select the correct combination of mathematical signs that can sequentially replace * to balance the following equation.

20*4*6*2*14*18

image.png