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

Statement: A = F ≥ S > H < Z > R = G

Conclusions:
I. S < G
II. S ≥ A

AOnly conclusion II is true

BNeither conclusion I nor II is true

CBoth conclusions I and II are true

DOnly conclusion I is true

Answer:

B. Neither conclusion I nor II is true

Read Explanation:

Neither Conclusion I nor Conclusion II is true.

Statement: A = F ≥ S > H < Z > R = G


Evaluation of Conclusions:

  • I. S < G (False / Undetermined):
    Looking at the path from S to G (S > H < Z > R = G), the inequality signs flip directions between H and Z (> and <). When the signs break like this, no definite relationship can be established between the two variables.

  • II. S ≥ A (False):
    Looking at the path from A to S (A = F ≥ S), we can directly simplify this to A ≥ S (which means S ≤ A). Since S is less than or equal to A, the conclusion stating that S is greater than or equal to A (S ≥ A) is incorrect.


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If '@' means '+', '#' means 'x', then find the value of: 6@ 4 # 3?

Based on the given statement, four conclusions are drawn. Find out which conclusion is NOT true based on the statement.

Statement: A < B < C ≤ D = E > F > G

Select the set in which the numbers are related in the same way as the following sets.

(NOTE : Operations should be performed on the whole numbers, without breaking down the numbers info its

constituent digits. E.g. 13 — Operations on 13 such as adding /deleting/multiplying etc. to 13 can be performed.

Breaking down 13 into 1 and 3 and then performing mathematical operations on 1 and 3 is not allowed)

(12,15,18)

(45,35,25)

This question is based on the five, three-digit numbers given below: (Left) 158 438 182 325 230 (Right) If 5 is added to the first digit of every number, in how many numbers will the first digit be exactly divisible by the second digit?