An element with mass 130 grams decays by 22% per minute. how much of the element is remaining after 7 minutes, to the nearest 10th of a gram?
An Element With Mass 130 Grams Decays By 22% Per Minute. How Much Of The Element Is Remaining After 7 Minutes, To The Nearest 10Th Of A Gram?
Best apk References website
An Element With Mass 130 Grams Decays By 22% Per Minute. How Much Of The Element Is Remaining After 7 Minutes, To The Nearest 10Th Of A Gram?. The amount of the element remaining after a certain time can be modeled using the exponential decay formula: Given that the initial mass (\(p_0\)) is 130 grams, the decay rate (\(r\)) is 22% per minute (which is 0.22 when expressed as a decimal), and the time period (\(t\)) is 7 minutes, we can substitute.
SOLVED An element with a mass of 200 grams decays by 12.6 per minute from www.numerade.com
Get a free answer to a quick problem. To solve this problem, we need to use the formula for exponential decay, which is: An element with mass 130 grams decays by 22% per minute.
Get The Right Answer, Fast.
Given that the initial mass (\(p_0\)) is 130 grams, the decay rate (\(r\)) is 22% per minute (which is 0.22 when expressed as a decimal), and the time period (\(t\)) is 7 minutes, we can substitute. Given that the initial mass (\(p_0\)) is 130 grams, the rate of decay (\(r\)) is 22% or 0.22 when expressed as a decimal, and the time period (\(t\)) is 7 minutes, we can substitute these values. An element with mass 130 grams decays by 22% per minute.
To Solve This Problem, We Need To Use The Formula For Exponential Decay, Which Is:
To determine how much of a 130 gram element remains after it decays by 22% per minute over a period of 7 minutes, we can follow these steps: 3 apply the decay formula: The amount of the element remaining after a certain time can be modeled using the exponential decay formula:
Get A Free Answer To A Quick Problem.
After 7 minutes, there are approximately 22.8 grams of the element remaining. The solution of this question isbelow. How much of the element is remaining after 7 minutes, to the nearest 10th of a gram?