A salon owner noted what types of services its clients requested last week. Here are the results: A Venn Diagram of probability consists of three circles within a rectangular box. The circles represent dye, haircut, and permanent, with each overlapping the next. Probabilities are labeled within as follows. Dye, 30%. Haircut, 35%. Permanent, 5%. Dye and Haircut, 30%. Haircut and permanent, 10%. A probability of 15% is labeled outside of the circles.
Find the probability that a randomly chosen client requested a haircut given they requested a permanent.
P\left(\text{haircut }| \text{ permanent}\right)=

Can someone check my answer? you : )

Since opening night, attendance at play a has increased steadily, while attendance at play b first rose and then fell. equations modeling the daily attendance y at each play are shown below, where x is the number of days since opening night. on what day(s) was the attendance the same at both plays? what was the attendance? play a: y = 8x + 191 play b: y = -x^2 + 26x + 126 a. the attendance was never the same at both plays. b. the attendance was the same on day 5. the attendance was 231 at both plays on that day. c. the attendance was the same on day 13. the attendance was 295 at both plays on that day. d. the attendance was the same on days 5 and 13. the attendance at both plays on those days was 231 and 295 respectively.

Which situation can be modeled by the inequality 5 + 10w ≥ 45? a. you start with $5 and save $10 a week until you have at least $45. b.you start with 5 baseball cards and purchase 10 cards every week until you have at most 45 cards. c.you start with 5 water bottles and purchases cases of 10 water bottles each until you have a total of 45 water bottles. d.you spend $5 plus $10 per week until you have less than $45.