You will participate in a lottery for 12 consecutive days. Each time you play, it costs $1 to participate, with an probability of winning of 0.08, and a prize of $10. Given that you win exactly twice, what is the probability that you win on two consecutive days

0.167

Step-by-step explanation:

the question says we won exactly twice, so the probability of winning on two consecutive days can be calculated as:

total number of 2 consecutive days(11) /total ways of picking 2 days out of 12 days (12C2)

12C2 = 66

11/66

= 1/6

= 0.167

so the probability of winning on two executive days is equal to 0.167

the value of ∠MIJ is 125

Step-by-step explanation:

You can assume ∠ JIK and ∠MIL are the same and would add to 110 degrees. we know a circle can only contain 360 degrees so if you take 360 - 110 = it leaves 250. and ∠LIK and ∠MIJ are equivalent so if you take your remainder of 250 and divide it by 2 you get 125 degrees.

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