Which statement is most likely to be true for tossing two coins simultaneously? a.) The probability of getting two heads is close to 0.25 when the number of trials is 100. b.) The probability of getting two heads is close to 0.25 when the number of trials is 25. c.) The probability of getting two heads is close to 0.25 when the number of trials is 10. d.) The probability of getting two heads is close to 0.25 when the number of trials is 5.

The statement that is most likely to be true for tossing two coins simultaneously is A. The probability of getting two heads is close to 0.25 when the number of trials is 100.

It should be noted the probability of getting a head will be:

= 1/2 = 0.5.

Therefore, the probability of getting two heads will be:

= 1/2 × 1/2

= 0.5 × 0.5

= 0.25

Therefore, the probability of getting two heads is close to 0.25 when the number of trials is 100.

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a.) The probability of getting two heads is close to 0.25 when the number of trials is 100.

Step-by-step explanation:

Probability of getting head, tossing one coin: 0.5

probability of getting two heads, tossing two coins: 0.5*0.5 = 0.25

The relative frequency gets closer to the probability as the number of trials increase. They will only coincide if the number of trials is infinite.

use substitution to solve each system of equations. y = x + 5 3x + y = 25 62/87,21 y = x + 5 3x + y = 25 substitute x + 5 for y in the second equation. substitute the solution for x into either equation to find y. the solution is (5, 10)

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step-by-step explanation: