Answer:0.96%
Explanation:
The probability of randomly selecting a heart from a standard deck of 52 playing cards is 13 out of 52, because there are 13 hearts in the deck (one for each rank). Therefore, the probability is:
Probability of selecting a heart card = (Number of heart cards) / (Total number of cards) = 13 / 52 = 1 / 4 = 0.25
So, the probability of randomly selecting a heart card from a deck of cards is 0.25, or 25%.
The probability of randomly selecting the letter "J" from a list of letters in the English alphabet is 1 out of 26, since there are 26 letters in the alphabet. Therefore, the probability is:
Probability of selecting the letter "J" = (Number of "J" letters) / (Total number of letters) = 1 / 26 ≈ 0.0385
So, the probability of randomly selecting the letter "J" from a list of letters in the alphabet is approximately 0.0385, or about 3.85%.
Multiply these 2 percentages together to get the combined probability:
To find the product of 25% and 3.85%, you can multiply these percentages together:
0.25
×
0.0385
=
0.009625
0.25×0.0385=0.009625
So,
25
%
25% times
3.85
%
3.85% equals
0.009625
0.009625, which is approximately
0.9625
%
0.9625%.