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Sagot :
Let's evaluate whether the equation [tex]\(\frac{2}{3.61} = \frac{4}{7.22}\)[/tex] holds true.
1. Evaluate the left-hand side (LHS) of the equation:
[tex]\[ \text{LHS} = \frac{2}{3.61} \][/tex]
When we calculate [tex]\(\frac{2}{3.61}\)[/tex], we get approximately:
[tex]\[ \text{LHS} \approx 0.554016620498615 \][/tex]
2. Evaluate the right-hand side (RHS) of the equation:
[tex]\[ \text{RHS} = \frac{4}{7.22} \][/tex]
When we calculate [tex]\(\frac{4}{7.22}\)[/tex], we also get approximately:
[tex]\[ \text{RHS} \approx 0.554016620498615 \][/tex]
3. Compare LHS and RHS:
[tex]\[ \text{LHS} \approx 0.554016620498615 \][/tex]
[tex]\[ \text{RHS} \approx 0.554016620498615 \][/tex]
Since both sides are numerically equal, we can conclude that:
[tex]\[ \frac{2}{3.61} = \frac{4}{7.22} \][/tex]
Therefore, the given equation is true.
1. Evaluate the left-hand side (LHS) of the equation:
[tex]\[ \text{LHS} = \frac{2}{3.61} \][/tex]
When we calculate [tex]\(\frac{2}{3.61}\)[/tex], we get approximately:
[tex]\[ \text{LHS} \approx 0.554016620498615 \][/tex]
2. Evaluate the right-hand side (RHS) of the equation:
[tex]\[ \text{RHS} = \frac{4}{7.22} \][/tex]
When we calculate [tex]\(\frac{4}{7.22}\)[/tex], we also get approximately:
[tex]\[ \text{RHS} \approx 0.554016620498615 \][/tex]
3. Compare LHS and RHS:
[tex]\[ \text{LHS} \approx 0.554016620498615 \][/tex]
[tex]\[ \text{RHS} \approx 0.554016620498615 \][/tex]
Since both sides are numerically equal, we can conclude that:
[tex]\[ \frac{2}{3.61} = \frac{4}{7.22} \][/tex]
Therefore, the given equation is true.
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