Evaluating (ln^2) in Easy Math Problem: X=Xo*e^(ln^2/Td)*T | Answer: Xo=17

  • Thread starter bmed90
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In summary, the equation X = Xo*[e^(ln^2)/Td] * T can be evaluated by substituting X = 5e12, Td = 15, and T = 672. The solution for Xo is 17. However, there was confusion regarding the evaluation of ln^2, as it is not a defined function. After some clarification, it was determined that ln(2) should be used instead, resulting in the correct answer of 17 for Xo.
  • #1
bmed90
99
0
So if

Equation: X=Xo*[e^(ln^2)/Td] * T

with

X = 5e12
Td = 15
T= 672

And the answer is Xo=17


My question: is how do I evaluate (ln^2) ??
Usually when I use the ln function to calculate something its like ln(5/2)^2 or something like that but here its just ln^2


what does this mean? How do you get 17 for Xo
 
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  • #2
Wait ##\ln ^2##? That's not defined. Maybe it should be just ln(2)
 
  • #3
I used ln(2) but that did not give me an answer of 17
 
  • #4
Nvm I got. Thanks
 
  • #5
I think it would have funny if you had posted some unproven conjecture and then moments later posted "nvm, got it."

Just a thought..
 

What is considered an easy math problem?

An easy math problem is one that can be solved using basic math operations such as addition, subtraction, multiplication, and division. It typically involves small numbers and does not require any complex calculations or formulas.

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The first step in solving an easy math problem is to carefully read and understand the problem. Then, identify the necessary operations and use the correct order of operations to solve the problem. Finally, check your answer to ensure it makes sense in the context of the problem.

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