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d) Assuming crop yield (in bushels) using fertilizer A, is distributed normally with a population mean...

d) Assuming crop yield (in bushels) using fertilizer A, is distributed normally with a population mean yield of 570 bushels and population standard deviation of 40 bushels, then what is the probability that a randomly selected plot of land can yield more than 600 bushels?

e) Referring to part d, if a randomly selected plot of land is in the top 1 percent crop production, at least how much production should the land have?

Fertilizer A Fertilizer B Fertilizer C
563 588 575
593 624 593
542 576 564
649 672 653
565 583 556
587 612 590
595 617 607
429 446 423
500 515 483
610 641 626
524 547 523
559 586 568
546 582 551
503 530 502
550 573 567
492 518 495
497 529 513
619 643 626
473 497 479
533 556 540

math   Statistics-And-Probability   
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