Question
Statements: Â Chapter % Topics Topics # Number
Paragraph & Heading Number @ Paragraph Conclusion: I.  Paragraph $ Topics II.  Heading & Number III.  Topics $ Paragraph In the questions given below, there are four statements followed by some conclusions. You have to take the four given statements to be true even if they seem to be at variance from commonly known facts. Read all the conclusions and then decide which of the given conclusions logically follows from the given statements disregarding commonly known facts. If 'F@G' means "All F are G", 'F#G' means "Only a few G is F", 'F$G' means "All F can be G". 'F≤G' means "Some G are not F". 'F%G' means "Some F are G", 'F&G' means "No F is G"Solution
Statements: Some Chapter are Topics Only a few Number are Topics No Paragraph is Heading All Number are Paragraph Conclusion: I. All Paragraph can be Topics. II. No Heading is Number. III. All Topics can be Paragraph. All Number are Paragraph (A) → Conversion → Some Paragraph are Number (I) + Only a few Number are Topics (I) → No conclusion. Hence conclusion I does not follow. All Number are Paragraph (A) + No Paragraph is Heading (E) → No Number is Heading (E) → Conversion → No Heading is Number (E). Hence conclusion II follows. All Number are Paragraph (A) → Conversion → Some Paragraph are Number (I) + Only a few Number are Topics (I) → Probable conclusion → All Topics can be Paragraph (A). Hence conclusion III follows.
I. 88x² - 13 x – 56 = 0
II. 15 y² + 41 y + 28 = 0
I. 3x² - 22 x + 40 = 0 Â
II. 4y² + 22y + 24 = 0  Â
I. x2 + (9x/2) + (7/2) = - (3/2)
II. y2 + 16y + 63 = 0
I. 2x2 – 5x – 63 = 0
II. 2y2 – 7y – 72 = 0
In the question, two equations I and II are given. You have to solve both the equations to establish the correct relation between 'p' and 'q' and choose...
I. x² - 19x + 84 = 0
II. y² - 25y + 156 = 0
Solve the quadratic equations and determine the relation between x and y:
Equation 1: x² - 45x + 450 = 0
Equation 2: y² - 48y + 540 = 0�...
I. 4p² + 17p + 15 = 0
II. 3q² + 19q + 28 = 0
I. 2b2 + 31b + 99 = 0
II. 4a2 + 8a - 45 = 0
If ‘y1’ and ‘y2’ are the roots of quadratic equation 5y2 – 25y + 15 = 0, then find the quadratic equation whose roots are ‘3y1�...