Marcus randomly draws tokens from a bag containing 10 blue tokens, 8 green tokens, and 12 red tokens. the first draw is a green token. how many total outcomes were possible for this event? a. 8 b. 10 c. 22 d. 30 marcus randomly draws tokens from a bag containing 10 blue tokens, 8 green tokens, and 12 red tokens. the first draw is a green token. how many favorable outcomes are possible for this event? a. 8 b. 10 c. 22 d. 30 marcus randomly draws tokens from a bag containing 10 blue tokens, 8 green tokens, and 12 red tokens. the first draw is a green token. what is the probability of this event? a. 4/11 b. 4/15 c. 1/2 d. 1/3 there are 5 red socks, 2 white socks, and 3 blue socks in a basket. what is the probability of picking a pair of red socks? a. 2/9 b. 7/90 c. 1/5 d. 9/100 a coin is flipped 50 times and lands on heads 32 times. what is the experimental probability the coin will land on heads on the next flip? a. 32% b. 50% c. 56% d. 64%

1. D) 30

2. A) 8

3. B) 4/15

4. A)  2/9

5.D) 64%

Step-by-step explanation:    

1. Since, here the tokens from a bag containing 10 blue tokens, 8 green tokens, and 12 red tokens. The first draw is a green token.

Thus, the total token = 10 blue tokens+ 8 green tokens+ 12 red tokens = 30 token

Therefore, If the first draw is a green token, Then total outcomes that will possible = 30.

2. Since, getting green is an event with 8 favorable outcomes.

Therefore,  If the first draw is a green token, Then total favorable outcomes that will possible = 8.

3. The possibility of getting green in first drawn, P(G) =

P(G) =  

4. Here, Number of red socks= 5

Number of white socks = 2 and Number of  blue socks=3

Therefore total socks = 10

⇒ Probability of picking a pair of red socks,

P(R)=

⇒ P(R)= 2/9

5. Since, here coin is flipped 50 times and lands on heads 32 times.

Therefore, experimental probability that coin will land on heads on the next flip = (total times in which head appears/ total number of experiments) × 100 = (32/50)×100=64%

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step-by-step explanation: