Math, asked by Shivank2949, 1 year ago

In an examination a candidate got 30% marks and failed by 30 marks. If the passing marks are 60% of the total marks, then the maximum marks will be:
A) 450
B) 600
C) 300
D) 100

Answers

Answered by wwwneela03
2

Answer:

D) 100

Step-by-step explanation:

Passing marks are 0.6x

so 0.3x + 30 = 0.6x => x = 100

Answered by pulakmath007
0

The maximum marks in the examination = 100

Given :

  • In an examination a candidate got 30% marks and failed by 30 marks.

  • The passing marks are 60% of the total marks

To find :

The maximum marks in the examination is

A) 450

B) 600

C) 300

D) 100

Solution :

Step 1 of 2 :

Form the equation

Let maximum marks in the examination = 100x

Now the candidate got 30% marks

So marks obtained by the candidate = 30x

Now the candidate failed by 30 marks

So passing mark in the examination = 30x + 30

Again the passing marks are 60% of the total marks

So passing mark in the examination = 60x

From the above we get ,

\displaystyle \sf{60x = 30x + 30  }

Step 2 of 2 :

Calculate maximum marks in the examination

\displaystyle \sf{ 60x = 30x + 30 }

\displaystyle \sf{ \implies 60x  -  30x  =  30}

\displaystyle \sf{ \implies  30x  =  30}

\displaystyle \sf{ \implies x  =  \frac{30}{30} }

\displaystyle \sf{ \implies x = 1}

So maximum marks in the examination

= 100x

= 100 × 1

= 100

Hence the correct option is D) 100

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