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Sagot :
To solve the given problem, we will systematically break down and evaluate each part of the mathematical expression step-by-step.
1. Expression Analysis:
We are given two separate expressions that involve a variable \(x\).
2. Calculation Part 1:
The first part of the expression involves multiplying 11 with \(x\):
[tex]\[ 11 \times x \][/tex]
3. Calculation Part 2:
The second part of the expression involves evaluating the product of \((x+1)\) and \((x+0)\):
[tex]\[ (x+1) \times (x+0) \][/tex]
Now, let's use a specific value for \(x\) to further illustrate these calculations.
4. Assume a Value for \(x\):
Let's assume \(x = 5\).
5. Substituting \(x\) in Part 1:
[tex]\[ 11 \times 5 = 55 \][/tex]
6. Substituting \(x\) in Part 2:
[tex]\[ (5+1) \times (5+0) = 6 \times 5 = 30 \][/tex]
Therefore, the results from these calculations are:
[tex]\[ \boxed{55 \text{ and } 30} \][/tex]
The final answers are 55 for the first expression and 30 for the second expression.
1. Expression Analysis:
We are given two separate expressions that involve a variable \(x\).
2. Calculation Part 1:
The first part of the expression involves multiplying 11 with \(x\):
[tex]\[ 11 \times x \][/tex]
3. Calculation Part 2:
The second part of the expression involves evaluating the product of \((x+1)\) and \((x+0)\):
[tex]\[ (x+1) \times (x+0) \][/tex]
Now, let's use a specific value for \(x\) to further illustrate these calculations.
4. Assume a Value for \(x\):
Let's assume \(x = 5\).
5. Substituting \(x\) in Part 1:
[tex]\[ 11 \times 5 = 55 \][/tex]
6. Substituting \(x\) in Part 2:
[tex]\[ (5+1) \times (5+0) = 6 \times 5 = 30 \][/tex]
Therefore, the results from these calculations are:
[tex]\[ \boxed{55 \text{ and } 30} \][/tex]
The final answers are 55 for the first expression and 30 for the second expression.
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