Question
'A' prosecutes 'B' for adultery with 'C, A's wife. 'B'
denies that 'C' is A's wife, but the court convicts 'B' of adultery. Afterwards, 'C' is prosecuted for bigamy in marrying 'B' during A's lifetime. 'C' says that she never was A's wife. The judgement against 'B:-Solution
Section 43 of Evidence Act Judgments, etc., other than those mentioned in sections 40, 41 and 42, when relevant––Judgments, orders or decrees, other than those mentioned in sections 40, 41 and 42, are irrelevant, unless the existence of such judgment, order or decree is a fact in issue, or is relevant under some other provision of this Act. The question is illustration b to Section 43 A prosecutes B for adultery with C, A’s wife. B denies that C is A’s wife, but the Court convicts B of adultery. Afterwards, C is prosecuted for bigamy in marrying B during A’s lifetime. C says that she never was A’s wife. The judgment against B is irrelevant as against C.Â
If ‘A’ means (÷), ‘B’ means (×), ‘C’ means (+), and ‘D’ means (-), then what is the value of the expression:
24 B 2 C 24 A 4...
Which two signs should be interchanged to make the given equation correct?
15 ÷ 6 - 10 x 5 + 11 = 99
If x stands for ‘addition’, ÷ stands for ‘subtraction’, + stands for ‘multiplication’, and – stands for ‘division’, then 90 x 85 – ...
Statements:
A < B ≥ C > U = W; R < Q > L ≤ W = Y; Q > P
Conclusions:
I. B < P
II. C > R
 By interchanging which two signs the question will be correct?
15 + 5 ÷ 2 – 9 × 3 = 22
If 236 = 33, 487 = 57, 6391 = 57, then 851 = ?
Select the correct combination of mathematical signs that can sequentially replace the * signs and balance the given equation.
28 * 174 * 6 * 4 * 126 = 18
After interchanging "×" and "÷", "7" and "4", which of the following equations becomes correct?
If '+' means '-', '×' means '+', '-' means '÷', and '÷' means '×', then what is the value of the expression ' 100 - 10 + 30 × 5 ÷ 2 × 10' ?
...In an imaginary mathematical system, symbol ‘@’ stands for addition, ‘$’ stands for division, ‘&’ stands for subtraction, and ‘#’ stands...