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Quick question. Does 9sqrt(x) * 4x+1 not equal 36x+9sqrt(x)?
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Hello all.
Any ideas?
If you mean the following equation: \[9 \times \sqrt{x} \times 4x + 1 = 36x + 9 \times \sqrt{x}\] Then for very specific values of x, yes, but not in general.
Then...what did I do wrong?
Taking the left side of the equation: \[9 \times \sqrt{x} \times 4x + 1 = 36x \times \sqrt{x} + 1\] This is clearly not equal to the right. What did you start with?
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I mean...I started with the expression I mentioned in my question.
I think you changed a multiply into an add and forgot you'd already multiplied by 9, so: \[36x \times \sqrt{x}\] Became: \[36x + 9 \times \sqrt{x}\]
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