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If \( 6225 = 87 \), \( 9112 = 103 \), and \( 1291 = 103 \), what does \( 5050 \) equal?

Answer :

Answer:

Step-by-step explanation:

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Answer:

The answer is 55.

Step-by-step explanation:

To figure out the answer, we should look at the pattern in the previous examples.

1. 6225=87

when we add the first two and last two digits of this number, we get 6+2=8 and 2+5=7

2. 9112=103

same, we get 9+1=10 and 1+2=3

3. 1291=103

same, we get 1+2=3 and 9+1=10

Now, we could see the pattern:

The results we get is ths sum of the first two digits and the sum of the second two digits combined.

However, the larger number is always in front as we get 87, 103, and 103(not 310)

Thus, for 5050:

we could first calculate the sum of the first two and last two digits.

5+0=5, 5+0=5

Since the two numbers are equal, there is no need to change the order.

So we could then combine them: 55

So 55 is the final answer