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Answer: 2.25×1072.25 \times 10^7

Step-by-step solution

Step 1: Multiply the numerical factors in the numerator

First, we multiply the numbers 55 and 99 in the numerator, which gives 4545. The factor 10610^6 remains unchanged.

Step 2: Divide the numerical factor by 2

Next, we divide the constant 4545 by the denominator 22. This gives 22.522.5, so the expression becomes 22.5×10622.5 \times 10^6.

Step 3: Convert into standard form

In standard form, a number is written as m×10nm \times 10^n, where 1≤m<101 \le m < 10 and nn is an integer. We express 22.522.5 as 2.25×1012.25 \times 10^1, and then combine the exponents using the law 10a×10b=10a+b10^a \times 10^b = 10^{a+b} to obtain 2.25×1072.25 \times 10^7.

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