Losses due to accidents at an amusement park are exponentially distributed. an insurance company offers the park owner two different policies, with different premiums, to insure against losses due to accidents at the park. policy a has a deductible of 1.44. for a random loss, the probability is 0.640 that under this policy, the insurer will pay some money to the park owner. policy b has a deductible of d. for a random loss, the probability is 0.512 that under this policy, the insurer will pay some money to the park owner. calculate

d.

Horace society is planning its annual western fair raceway gala. the gala committee has assembled the following expected costs for the event: dinner (per person) $10 gaming token and program (per person) $2 prize payouts $4,300 tickets and advertising $800 private box suite rental $1,700 lottery licenses $200 the committee members would like to charge $40 per person for the evening’s activities.required: 1. what is the break-even point for the dinner-dance (in terms of the number of persons who must attend)? 2. assume that last year only 200 persons attended the dinner-dance. if the same number attend this year, what price per ticket must be charged in order to break even? 3. refer to the original data ($40 ticket price per person). prepare a cvp graph for the dinner- dance from zero tickets up to 600 tickets sold.