Suppose that a researcher is studying a food delivery app. They claim that the app's actual delivery time is 5 minutes longer than the estimated delivery time on average. To study this the researcher randomly selects 11 deliveries and records their estimated delivery time and their actual delivery time. They get the following data. (Note: You may assume there were many deliveries to choose from.) Estimated Delivery Time Actual Delivery Time 43 35 25 44 36 50 18 60 16 51 38 25 35 15 30 25 30 15 50 10 40 30 (a) Carry out a hypothesis test at a = .05 to test the claim that the difference in actual and estimated delivery time is more than 5 minutes on average. (b) Build a 95% confidence interval for the average difference between estimated delivery and actual delivery time. (c) Would deciding that the average difference in actual and estimated delivery time is greater than 5 minutes on average when in reality it is not be a Type 1 Error or a Type 2 Error?

Q: factors of 24 that add up to 10

A: factors of 24 that add up to 10

Q: -5 dx Evaluate 2x 10 A B c) 1 (D) 2

A: formula:

Q: 30 Evaluate (1 + i)

A:

Q: 100 Find the coefficient of x10 in the expansion of (2x +;

A: To find the coefficient of x10 in the expansion of 2x+1x100 we will use(r+1)th term in the expansion…

Q: If one card is randomly chosen from a standard deck, what is the probability that a black 7 is…

A: Introduction: Suppose an experiment has a total of n mutually exclusive and exhaustive outcomes. If…

Q: 1 1 dx 3 5 x +x4

A:

Q: Find the coefficient of x5in the expansion of (1 – 2x + 3x2)5

A: I have solved Algebraically

Q: 22n+1 3n+1 2.

A:

Q: 9 – 4x > –3

A: The given inequality is 9-4x>-3

Q: Write the binomial expansion for (x + 2)°. (x+ 2)° =D

A:

Q: Express the graph in Figure Q3(a) in terms of a unit step function and then find the Laplace…

A: We have to find the Laplace transform of given graph in term of unit step function

Q: 3 dx 9

A: The given integral is: I=∫x3x2-9dx

Q: Find the coefficient of x4 in the expansion of (2-3x)6

A:

Q: 18 2h 6h

A: Find the value of h  For which two line segments are equal

Q: 50/21 simplest form

A: Compute the simplest form of 50/21.That is, divide 50 by 21.

Q: Find the 7th and 11th term of the expansion (y − x)^14

A:

Q: 3/8+5/24

A: The given expression is 3/8 + 5/24.Simplify the given expression as follows.

Q: 1 3] [1 3 3 0 -1 2. 30 2

A:

Q: 1/4 +5/4

A: Solution: The objective is to find the value of the given expression

Q: ミ っa 9.

A: We find the value of r in above questions.

Q: Find a if the 17th and 18th terms of the expansion (2 + a)5⁰ are equal.

A:

Q: find the slopet y-intercept the line 2.

A: Given equation of line is  2x+3y=24

Q: Write the first, third and fifth terms of the expansion of (3x – 5y)5.

A: Write the first ,third and fifth term of the expansion of (3x-5y)5.

Q: 10. 15gr, 20s

A: Given

Q: ext dx 8X-X

A: We have to evaluate the ∫dx8x-x2

Q: 36 70

A:

Q: In the expansion of (x + 4/x)12, find the term without x. a. 63 360 C. 506 880 b. 126 720 d. 3 784…

A:

Q: 1 3 8.

A:

Q: 2/5 +7/12

A: Please see the answer below.

Q: Find the coefficient of x8 y18  in the expansion of (1x2  -4y6)7

A:

Q: Write the binomial expansion of (2x – 1) as a polynomial in simplest form.

A:

Q: 6, The test scores of 40 students are summarized in the frequency distribution below. Find the mean.…

A: Given that,Test scores of 40 students are summarized in the frequency distribution table.

Q: 3X 812x

A: To solve the following problem

Q: efind the intergrationa

A: