Above pie-chart shows the marks scored by a student. If he obtained 540 as total marks, then what is the difference in marks obtained in Maths and English?

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Solution

$Marks scored in a subject = \frac{Central angle \times Total marks}{360^{\circ}}$

$Maths = \frac{90 \times 540}{360} = 135$

$English = \frac{80 \times 540}{360} = 120$

The difference in marks
$=$ 135 - 120 $=$ 15

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Similar questions

Pie chart showing marks by a student in a examination by student

If total marks are $540$ obtain by student then find.

1 in which subject he scored $105$ marks

2 how many more marks were obtained by student in math than in hindi

The following pie chart gives the marks obtained by a student in different subjects - English, Hindi, Mathematics, Science and Social Science in a test.
If the total marks obtained in the test are 540, then the marks scored in Social Science exceeds the marks scored in English by __ marks.

The following pie-chart represents the marks scored by a student. If he obtained $540$ as total marks, answer the following:

In which subject did the student score $120$ marks?

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Above pie-chart shows the marks scored by a student. If he obtained 540 as total marks, then what is the difference in marks obtained in Maths and English?

Marks scored in a subject =Central angle×Total marks360∘ Maths=90×540360=135 English=80×540360=120 The difference in marks = 135 - 120 = 15

$Marks scored in a subject = \frac{Central angle \times Total marks}{360^{\circ}}$

$Maths = \frac{90 \times 540}{360} = 135$

$English = \frac{80 \times 540}{360} = 120$

The difference in marks
$=$ 135 - 120 $=$ 15