The sum of four numbers and is . Without , the average of and is . Without , the average of and is . Without , the average of and is . Find the value of .

1000 Explanation: Given the sum of the four numbers: Using the average information provided in image_e4271f.png , we can find the individual sums: Without : Without : Without : Step-by-step calculation: Subtract Eq. 2 from Eq. 1 to find : Subtract Eq. 3 from Eq. 1 to find : Subtract Eq. 4 from Eq. 1 to find : Calculate : Substitute the values of and into Eq. 1: Therefore, the value of is (c) 1000 .

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NIMCET 2026 — Reasoning PYQ

NIMCET | Reasoning | 2026

The sum of four numbers $A, B, C,$ and $D$ is $10, 600$ .

Without $A$ , the average of $B, C,$ and $D$ is $1, 000$ .
Without $B$ , the average of $A, C,$ and $D$ is $3, 220$ .
Without $C$ , the average of $A, B,$ and $D$ is $3, 180$ .
Find the value of $D$ .

Choose the correct answer: