Element X is a radioactive isotope such that every 90 years, its mass decreases by half. Given that the initial mass of a sample of Element X is 30 grams, how much of the element would remain after 12 years, to the nearest whole number?
1 answer:
Answer:
approximately 27 grams
Work Shown:
Half life formula
y = A*(0.5)^(x/H)
where,
A = starting amount = 30 grams
H = half life period = 90 years
x = number of years that pass by = 12
y = amount left over after x years
Let's plug the values for x, A and H into the formula to find y
y = A*(0.5)^(x/H)
y = 30*(0.5)^(12/90)
y = 27.3516746567466
y = 27 .... rounding to the nearest whole number
You might be interested in
The answer to this is y=3 and x=-10.
K=4 add seven on both sides 2x-4y=7 add 4y on both sides 2x=7+4y divide 2 on both sides x=7+4y/2 plug that into original equation 2(7+4y/2)-4y-7=0 7 and 4y cancel out 2(2)=0 4=0
I am pertty sure its 0.6 but if i am wrong sorry
Answer:
B:yes because the paper slips were equally size and the bag was shaken
Step-by-step explanation:
Taking the test