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Answer :
Sure! Let's solve the given equation step-by-step:
The equation we need to solve is:
[tex]\[ 0.20x + 0.35(70) = 38.5 \][/tex]
Step 1: Calculate the value of [tex]\(0.35 \times 70\)[/tex]
First, we find the value of the constant expression in the equation:
[tex]\[ 0.35 \times 70 = 24.5 \][/tex]
Step 2: Substitute the calculated value into the equation
Now that we have the value of [tex]\(0.35 \times 70\)[/tex], we substitute it back into the equation:
[tex]\[ 0.20x + 24.5 = 38.5 \][/tex]
Step 3: Isolate the term with [tex]\(x\)[/tex]
Next, we need to isolate the term which contains [tex]\(x\)[/tex]. We do this by subtracting 24.5 from both sides of the equation:
[tex]\[ 0.20x = 38.5 - 24.5 \][/tex]
[tex]\[ 0.20x = 14 \][/tex]
Step 4: Solve for [tex]\(x\)[/tex]
Finally, to solve for [tex]\(x\)[/tex], divide both sides of the equation by 0.20:
[tex]\[ x = \frac{14}{0.20} \][/tex]
[tex]\[ x = 70 \][/tex]
So, the solution is [tex]\( x = 70 \)[/tex].
The equation we need to solve is:
[tex]\[ 0.20x + 0.35(70) = 38.5 \][/tex]
Step 1: Calculate the value of [tex]\(0.35 \times 70\)[/tex]
First, we find the value of the constant expression in the equation:
[tex]\[ 0.35 \times 70 = 24.5 \][/tex]
Step 2: Substitute the calculated value into the equation
Now that we have the value of [tex]\(0.35 \times 70\)[/tex], we substitute it back into the equation:
[tex]\[ 0.20x + 24.5 = 38.5 \][/tex]
Step 3: Isolate the term with [tex]\(x\)[/tex]
Next, we need to isolate the term which contains [tex]\(x\)[/tex]. We do this by subtracting 24.5 from both sides of the equation:
[tex]\[ 0.20x = 38.5 - 24.5 \][/tex]
[tex]\[ 0.20x = 14 \][/tex]
Step 4: Solve for [tex]\(x\)[/tex]
Finally, to solve for [tex]\(x\)[/tex], divide both sides of the equation by 0.20:
[tex]\[ x = \frac{14}{0.20} \][/tex]
[tex]\[ x = 70 \][/tex]
So, the solution is [tex]\( x = 70 \)[/tex].
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