Question
Draw an image of the standard typical bend and shade the territory that compares to the mentioned probabilities. At that point utilize the standard ordinary
Draw an image of the standard typical bend and shade the territory that compares to the mentioned probabilities. At that point utilize the standard ordinary table to track down the accompanying probabilities. Enter the probabilities as decimals. Enter the last answer as it were.
1.
a) P( z > 1.38) = answer
b) P(1.23 < z < 3.24) = answer
2.
a) P(z < 0.42) = answer
b) P(2.64 < z < 1.67) = answer
3.
a) P(z < 3.04) = answer
b) P(0 < z < 2) = answer
c) P(z > - 2.43) = answer
Draw an image of the standard ordinary bend and shade the region that relates to the mentioned probabilities. At that point utilize the standard typical table to track down the accompanying probabilities. Enter the probabilities as decimals. Enter the last answer as it were. Answer all thanks
1.
a) P( z > 1.38) = answer
b) P(1.23 < z < 3.24) = answer
2.
a) P(z < 0.42) = answer
b) P(2.64 < z < 1.67) = answer
3.
a) P(z < 3.04) = answer
b) P(0 < z < 2) = answer
c) P(z > - 2.43) = answer
..8..
Utilize the standard typical table to track down the accompanying probabilities. Enter the probabilities as decimals. Enter the last answer as it were.
1.
a) P(z > 1.38) = answer
b) P(1.23 < z < 3.24) = answer
2.
a) P(z < 0.42) = answer
b) P(2.64 < z < 1.67) = answer
3.
a) P(z < 3.04) = answer
b) P(0 < z < 2) = answer
c) P(z > - 2.43) = answer
In the gambling club round of American roulette, the wheel is partitioned into 38 compartments numbered 1 through 36, 0, and 00. One-portion of the numbers 1 through 36 are red, the other half dark, and 0 and 00 are green. Of the numerous kinds of wagers that might be set, one sort includes wagering on the result of the shade of the triumphant number. For instance, one may put a specific amount of cash on red. In the event that the triumphant number is red, one successes a sum equivalent to the bet put and the measure of the bet is returned; else, one loses the measure of the bet.
On the off chance that a player put down a $85 bet on red and a $85 bet on dark in a solitary play in American roulette, what might be the normal worth of his rewards?
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