The normal distribution can be used as an approximation to the binomial distribution, under certain circumstances, namely:
Here probability of two (or any face) in a fair dice = 1/6
So here, mean = np = 194/6 = 32.33
variance = 194 * (1/6) * (5/6) = 26.94
standard deviation = 5.19
Desired probability,
= 1 - 0.76115
= 0.23885 (23. 885%)
So Option G is correct.
** If your answer does not match please comment.
Use the normal distribution to approximate the desired probability. Find the probability that inA) 194 tosses...
Use the normal distribution to approximate the desired probability. Find the probability that inA) 194 tosses of a fair die, we will obtain at least 36 twos. B) 27.29133% 27.09133% C) D) 26.79133% 27.64133% E) F) 27.34133% 26.89133% G) None of These
Use the normal distribution to approximate the desired probability. Find the probability that in 188 tosses of a fair die, we will obtain exactly 20 fours. A) B) 1.221467% 1.021467% C) D) 0.6714668% 0.4214668% E) F) None of These 0.3048002%
Use the normal distribution to approximate the desired probability. Find the probability that in 242 tosses of a single 20-sided die, we will get at least 18 threes. Round your answer to 4 places after the decimal point. Question 2 For the binomial distribution with n = 24 and p = 0.64, is it appropriate to use the normal distribution as an approximation? a Normal approximation IS appropriate b Normal approximation is NOT appropriate c Not enough information is given...
Use the normal distribution to approximate the desired probability Find the probability that in 212 tosses of a single 15-sided die, we will get fewer than 11 threes. Round your answer to 4 places after the decimal point. Points possible: 2 This is attempt 1 of 2. Submit
Find the probability that in 200 tosses of a fair die, we will obtain at most 30 fives. Use the normal distribution to approximate the desired probability. Round to four decimal places. A. 0.4936 B. 0.3229 C. 0.1871 D. 0.2954
Use the normal distribution to approximate the desired probability. A coin is tossed 21 times. A person, who claims to have extrasensory perception, is asked to predict the outcome of each flip in advance. She predicts correctly on 15 tosses. What is the probability of being correct 15 or more times by guessing? Use the normal distribution to approximate the desired probability. A coin is tossed 21 times. person, who claims to have extrasensory perception, is asked to predict the...
4 Use the normal distribution to approximate the desired probability. A coin is tossed 21 times. A person, who claims to have extrasensory perception, is asked to predict the outcome of each flip in advance. She predicts correctly on 15 tosses. What is the probability of being correct 15 or more times by guessing? A) B) 3.792780% 4.392780% C) D) 3.809447% 4.592780% E) F) 4.642780% 4.042780% G) None of These
Use the normal distribution to approximate the desired probability. A coin is tossed 24 times.A) A person, who claims to have extrasensory perception, is asked to predict the outcome of each flip in advance. She predicts correctly on 16 tosses. What is the probability of being correct 16 or more times by guessing? SELECT ALL APPLICABLE CHOICES B) 7.852094% 7.902094% C) D) 7.652094% 7.402094% E) F) 7.318761% 7.952094%
Write as the appropriate probability using a normal distribution to approximate this binomial probability. Write the probability in x, not z, and do not evaluate. You must include a sketch. Find the probability that in 200 tosses of a fair 5-sided die, we will obtain less than 20 or more than 40 fives. Please include all the steps and explanation. Thank you.
Help please ! 3 complete)D This Test: 40 pts Find the probability that in 200 tosses of a fair die, we will obtain at most 30 fives. Use the normal distribution to decimal places O A. 04936 OB. 0.2954 ° C. 0.1871 O D. 0.3229 Click to select your answer