2020fc04251 Calculator View Instructions Help Center Question No: 05 This is a subjective question, hence you have to write your answer in the Text-Field given below. a. BITSAT is conducted every year by BITS for admission to three campuses. Among the eligible students the average score is 320 with a standard deviation of 40. What is the probability that when a random score is drawn, it ranges from 300 to 340? (Assume that scores follows normal distribution). b. At an Airport, scanners are installed to detect certain objects. A scan can detect a certain target with a probability of 0.2 during a single scan. Find the probability that a. The target will be detected at least two times in five consecutive scans b. At least once in fifteen scans. Options Upioad Answer Sheet Using-Mobile View Upl

Q: Question 6 part 1,2,3

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Q: answer part d

A: Given: The given function is fx=x4+5 logxx4+1. To find: We have to find the least integer n such…

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Q: ysina dady.d.z. 2.

A: we have to calculate  ∫0π6∫01∫-23ysinzdxdydz ∫0π6∫01∫-23ysinzdxdydz=∫0π6∫01∫-23ysinzdxdydz…

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Q: can you answer part A of the question please

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A: we have to determine the value of z to correspondingprobability value is 0.0400

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Q: Discotinuity?

A: We need to find continuity and discontinuity.

Q: sec. 3.

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Q: What about parts c and d?

A: c) To show that g is constant on equivalence classes of ~, we need to prove that for any two points…

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A: The order of the matrix A is:  2 X 3. That is number of rows are 2  and  number of columns are 3.

Q: Answers to part A and B please

A: The speed of water flowing in a channel is , V=1.486A2/3S1/3p2/3n, where A =cross section…

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Q: part three is incorrect

A: Here, E=0.03 For 99% confidence level, the value of z is 2.576. Consider p^=0.5 (as sample size need…

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Q: Part C shows up as incorrect

A: Given :

Q: sec 90

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Q: Question 52

A: Solve 52

Q: What about Question #8?

A: South Salinas       North Salinas Price Square Feet Bedrooms Price Square Feet Bedrooms 605…

Q: 2. Ꮖ2 ds Ꮭ Ꮖ1 Ꮖ

A: The integral is: ∫x1x2dsx. To Do: We have to evaluate this integral.