Questions: Another way of comparing two numbers is by using subtraction. Fill in the following for comparing two numbers represented by a and b. (a) If a>b then a-b must be than zero. (b) If a<b then a-b must be than zero. (c) If a=b then a-b must be to zero.

Another way of comparing two numbers is by using subtraction. Fill in the following for comparing two numbers represented by a and b.
(a) If a>b then a-b must be than zero.
(b) If a<b then a-b must be than zero.
(c) If a=b then a-b must be to zero.
Transcript text: 6. Another way of comparing two numbers is by using subtraction. Fill in the following for comparing two numbers represented by $a$ and $b$. (a) If $a>b$ then $a-b$ must be $\qquad$ than zero. (b) If $a
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Solution

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Solution Steps

To compare two numbers using subtraction: (a) If $a > b$, then $a - b$ must be greater than zero. (b) If $a < b$, then $a - b$ must be less than zero. (c) If $a = b$, then $a - b$ must be equal to zero.

Step 1: Determine the values of \( a \) and \( b \)

Given: \( a = 10 \) and \( b = 5 \)

Step 2: Calculate the result of \( a - b \)

Subtracting \( b \) from \( a \): \( a - b = 10 - 5 = 5 \)

Step 3: Compare the result to determine the relationship between \( a \) and \( b \)

Since the result is 5, which is greater than zero, we conclude that \( a \) is greater than \( b \).

Final Answer

\(\boxed{5}\)

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