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In an Entrance Examination Ritu scored 5...

In an Entrance Examination Ritu scored 56 percent marks, Smita scored 92 percent marks and Rina scored 634 marks . The maximum marks of the examination are 875. What are the average marsk scored by all the three girls together . ?

A

1929

B

815

C

690

D

643

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The correct Answer is:
To find the average marks scored by Ritu, Smita, and Rina, we will follow these steps: ### Step 1: Calculate Ritu's Marks Ritu scored 56% of the maximum marks. The maximum marks are 875. \[ \text{Ritu's Marks} = \frac{56}{100} \times 875 \] Calculating this: \[ \text{Ritu's Marks} = 0.56 \times 875 = 490 \] ### Step 2: Calculate Smita's Marks Smita scored 92% of the maximum marks. \[ \text{Smita's Marks} = \frac{92}{100} \times 875 \] Calculating this: \[ \text{Smita's Marks} = 0.92 \times 875 = 805 \] ### Step 3: Rina's Marks Rina's marks are already given as 634. \[ \text{Rina's Marks} = 634 \] ### Step 4: Calculate Total Marks Now, we will add the marks obtained by all three girls. \[ \text{Total Marks} = \text{Ritu's Marks} + \text{Smita's Marks} + \text{Rina's Marks} \] Substituting the values: \[ \text{Total Marks} = 490 + 805 + 634 \] Calculating this: \[ \text{Total Marks} = 490 + 805 = 1295 \] \[ \text{Total Marks} = 1295 + 634 = 1929 \] ### Step 5: Calculate Average Marks To find the average marks, we divide the total marks by the number of girls (which is 3). \[ \text{Average Marks} = \frac{\text{Total Marks}}{3} \] Substituting the total marks: \[ \text{Average Marks} = \frac{1929}{3} \] Calculating this: \[ \text{Average Marks} = 643 \] ### Final Answer The average marks scored by all three girls together is **643**. ---

To find the average marks scored by Ritu, Smita, and Rina, we will follow these steps: ### Step 1: Calculate Ritu's Marks Ritu scored 56% of the maximum marks. The maximum marks are 875. \[ \text{Ritu's Marks} = \frac{56}{100} \times 875 \] ...
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