A regular deck of cards has 52 cards. assuming that you do not replace the card you had drawn before the next draw, what is the
1 answer:
The probability of drawing three aces in a row is the likelihood of drawing three aces
The probability of drawing three aces in a row is 0.000181
<h3>How to determine the probability?</h3>In a standard deck of 52 cards, there are 4 aces.
Given that the selection is without replacement; then we have the following selections:
- First: 4 aces in 52 cards
- Second: 3 aces in 51 cards
- Third: 2 aces in 50 cards
The probability is then calculated as;
Evaluate the products
Approximate
Hence, the probability of drawing three aces in a row is 0.000181
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Answer:
-45, 1, 4, 5, 9
Explanation:
The first argument value, -5, is less than -1, so the first section of the function definition is used. f(-5) = 9(-5) = -45.
The 2nd to 5th argument values are in the interval [-1, 3], so the second section of the function definition is used.
The last argument value, 6, is greater than 3, so the last section of the function definition is used. f(6) = (6 -3)^2 = 9.
Function values are shown in the table attached.
