On receiving the mark-sheet from the university (a) I realised (b) that I had got only passing marks in English. (c) / No Error (d)

English
On receiving the mark-sheet from the university (a) I realised (b) that I had got only passing marks in English. (c) / No Error (d)

ScanSolve AI Answer

Answer

840

Step 1: Identify the passing marks required.

Marks obtained = 332 marks
Marks short = 4 marks
Passing marks required = marks obtained + marks short
332+4=336332 + 4 = 336 marks

Step 2: Passing percentage formula.

Passing percentage = 40% = 40100=0.4\frac{40}{100} = 0.4
Passing marks = 0.4×0.4 \times maximum marks (M marks)

Step 3: Set up the equation.

0.4M=3360.4 M = 336 marks

Step 4: Solve for maximum marks M.

M=3360.4M = \frac{336}{0.4} marks
M=336×104M = 336 \times \frac{10}{4} marks
336÷4=84336 \div 4 = 84
84×10=84084 \times 10 = 840 marks

Maximum marks = 840 marks

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Quick Answer

Identify the passing marks required. Marks obtained = 332 marks Marks short = 4 marks Passing marks required = marks obtained + marks short 332 + 4 = 336 marks Step 2: Passing percentage formula.

On receiving the mark-sheet from the university (a) I realised (b) that I had got only passing marks in English. (c) / No Error (d)
English

This English question involves literary analysis, grammar, or writing skills. The detailed response below provides a well-structured answer with supporting evidence and clear explanations.

ScanSolve AI Answer
Step 1: Identify the passing marks required. Marks obtained = 332 marks Marks short = 4 marks Passing marks required = marks obtained + marks short 332 + 4 = 336 marks Step 2: Passing percentage formula. Passing percentage = 40\% = (40)/(100) = 0.4 Passing marks = 0.4 × maximum marks (M marks) Step 3: Set up the equation. 0.4 M = 336 marks Step 4: Solve for maximum marks M. M = (336)/(0.4) marks M = 336 × (10)/(4) marks 336 ÷ 4 = 84 84 × 10 = 840 marks Maximum marks = 840 marks