T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100

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In summary, the equation "T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100" is used to calculate the half-life of a substance. The half-life is an important concept in scientific research, used to determine the rate of decay and predict future levels of a substance. To solve for T, algebraic manipulation can be used. This equation is only applicable for substances with a half-life of 1 unit of time and the accuracy of the calculation depends on the accuracy of the initial and remaining values used.
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chawkdee
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Homework Statement




T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100

Homework Equations



what is T?

The Attempt at a Solution

 
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  • #2
Sorry not very clear - I can't figure out sqrt{3}T(sqrt{3}/2)

I thought sq3 x (sq3/2) would be sq3 but seemingly not?
 
  • #3


I cannot provide a response without more context. T could refer to a number, variable, or function. Without knowing the specific meaning of T, I am unable to provide a meaningful response to this content. Please provide more information or clarify the question.
 

FAQ: T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100

What is the equation "T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100" used for?

This equation is used to calculate the half-life of a substance, where T represents the initial amount and \sqrt{3}. T ( \sqrt{3}. /2) represents the remaining amount after one half-life. The resulting value of T is equal to 100.

What is the significance of the half-life in scientific research?

The half-life is an important concept in many fields of science, including chemistry, physics, and biology. It is used to determine the rate of decay of a substance and to predict how long it will take for a substance to reach a certain level or become completely decayed. This information is useful in fields such as nuclear energy, radiocarbon dating, and drug development.

How do you solve the equation "T(1/2)+ \sqrt{3}. T ( \sqrt{3}. /2) = 100" for T?

To solve for T, you can use algebraic manipulation to isolate the variable. First, subtract \sqrt{3}. T ( \sqrt{3}. /2) from both sides of the equation. Then, divide both sides by 1 + \sqrt{3}. /2. The resulting value of T will be equal to 100 divided by 1 + \sqrt{3}. /2.

Can this equation be used to calculate the half-life of any substance?

No, this equation is specifically used for substances with a half-life of 1 unit of time. For substances with a different half-life, a different equation would need to be used.

How accurate is the calculation of half-life using this equation?

The accuracy of the calculation depends on the accuracy of the initial and remaining values used in the equation. If these values are measured or estimated correctly, the resulting half-life calculation will be accurate. However, there may be other factors that could affect the accuracy, such as external influences on the substance.

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