9,900 is correct
It will take 25.0898 minutes, approx.
One kilogram is equal to 1,000 grams. If you take away 415 grams from 1,000 grams, you are left with 585 grams. Therefore, one kilogram minus four hundred and fifteen grams equals 585 grams.
1 troy ounce = 31.1034768 grams
A penny weighs approximately 2.5 grams. To find out how many pennies are needed to weigh 200 grams, you would divide 200 grams by 2.5 grams per penny. This calculation shows that it would take about 80 pennies to reach a total weight of 200 grams.
1 gram = 1000 milligramsSo take the number of milligrams and divide by 1000 to get the number of grams.5.6 Milligrams = 0.0056 Grams
The half-life of plutonium-240 is about 6,560 years. If 24 grams decay to 20 grams, it represents a loss of 4 grams of plutonium. The time it would take for 24 grams to decay to 20 grams would depend on the specific decay rate and is typically calculated using exponential decay equations.
Each isotope has another half life.
The decay of plutonium-240 has a half-life of about 656 million years. To go from 36 grams to 12 grams would require two half-lives, so it would take approximately 1.3 billion years for 36 grams of plutonium-240 to decay to 12 grams.
The half-life of carbon-14 is about 5700 years. This means that in 5700 years, half of the original 200 grams (100 grams) will have decayed. To decay from 200 grams to 100 grams, it will take one half-life, or 5700 years.
To determine how long it will take for 50 grams of a substance to decay to 10 grams with a decay constant (k = -0.345), we can use the exponential decay formula: [ N(t) = N_0 e^{kt} ] where (N_0) is the initial amount (50 grams), (N(t)) is the amount at time (t) (10 grams), and (k) is the decay constant. Rearranging the equation and solving for (t): [ 10 = 50 e^{-0.345t} ] Taking the natural logarithm of both sides and solving for (t) gives: [ t \approx \frac{\ln(5)}{-0.345} \approx 5.03 \text{ time units} ] Thus, it will take approximately 5.03 time units for the substance to decay from 50 grams to 10 grams.
One Half-Life :-)
The half-life of plutonium-240 is about 6,560 years. To find the time it takes for 36 grams to decay to 12 grams, we can use the formula N = N0 * (1/2)^(t/t1/2), where N is the final amount, N0 is the initial amount, t is the time, and t1/2 is the half-life. Substituting the values, we find that it will take approximately 13,120 years for 36 grams of plutonium-240 to decay to 12 grams.
To find the time it takes for 36 grams of plutonium-240 to decay to 12 grams, we can set up the equation 12 = 36 * e^(-0.00011t) and solve for t. The result is t ≈ 180 years. Therefore, it will take approximately 180 years for 36 grams of plutonium-240 to decay to 12 grams.
5,730 years
5,730 years
It would take 51 days for 32 grams of palladium-103 to decay to 2.0 grams. This calculation involves multiple half-lives, as every 17 days half of the remaining material decays. By dividing the initial mass by 2 repeatedly until you reach 2.0 grams, you find that it takes 3 half-lives for the decay to occur.
a while