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Hello, I just need help with these screen shots. The choices for the first drop down blank in Screenshot 289 are should and should not.

Hello, I just need help with these screen shots. The choices for the first drop down blank in Screenshot 289 are "should" and "should not." The choices for the second drop down blank are "equal to," "less than," and "greater than." Thanks!

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A game show contestant is offered the option of receiving a computer system worth $2200 or accepting a chance to win either a luxury vacation worth $4700 or a boat worth $7400. If the second option is chosen the contestants probabilities of winning the vacation or the boat are 0.20 and 0.15, respectively. It the contestant were to turn down the computer system and go for one of the other prizes, what would be the expected winnings? The expected winnings are $ David, the promoter of an outdoor concert, expects a net prot of $1 00,000, unless it rains, which would reduce the net prot to $40,000. The probabilin of rain is 0.20. For a premium of $20,000 David can purchase insurance coverage that would pay him $100,000 in case of rain. Find the expected net prot when the insurance is not purchased. The expected net prot will be $ when the insurance is not purchased. Pea plant reproduction can be simulated with coin tossing. The equally likely outcomes of heads and tails are used to simulate the transfer of equally likely genes R and r from two Rr pea plants (redowered because R is dominant, but carrying both red and white genes). Two coins, heads representing R and tails rr have been tossed 50 times for the simulation. Using the color interpretation hh 2 red, ht: th = redr and tl 2 while gives the sequence of ower colors in offspring shown below. redredredwhiteredredredredred redredredwhiteredredredredred redredredredredwhiteredwhile redredredredwhitewhilwhilered whiteredredredredredredwhite redredwhiteredredwhilenwhiteuwhite Use the given sequence of ower colors to approximate the probability that six successive ospring all will have red owers. The probability is . (Type an integer or a simplied fraction.)

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