Mathematics For Machine Technology
8th Edition
ISBN: 9781337798310
Author: Peterson, John.
Publisher: Cengage Learning,
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Chapter 79, Problem 9A
To determine
To compute the angle
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Consider the probability distribution below.
0
1
3
f(x)
0.3
0.3
0.4
E(X)=1.5. The variance of XV (X) equals
1.65
○ 1.28
1.56
2.33
Consider the probability distribution below.
10
20
30
40
f(x)
0.3
0.4
0.2
0.1
The expected value of X equals
100
○ 25
○ 18
○ 21
The analysis of results from a leaf transmutation experiment (turning a leaf into a petal) is
summarized by the type of transformation completed:
A naturalist randomly selects three leaves from this set without replacement.
Total Textural
Transformation
Yes
No
Total
Yes
243
26
269
Total Color
Transformation
No
13
18
31
Total
256
44
300
Let X represent the number of leaves that have undergone both transformations.
The appropriate probability distribution of X is a
distribution.
The parameters are population size N =
size n =
number of events K =
and sample
The probability that at least one leaf has undergone both transformations is
probability to four decimal places.)
X has a
N
=
K=
n =
The requested probability is
distribution.
(Round the
Chapter 79 Solutions
Mathematics For Machine Technology
Ch. 79 - Prob. 1ACh. 79 - Prob. 2ACh. 79 - Prob. 3ACh. 79 - Prob. 4ACh. 79 - Determine the arc dimension x in inches to 3...Ch. 79 - Prob. 6ACh. 79 - Prob. 7ACh. 79 - Prob. 8ACh. 79 - Prob. 9ACh. 79 - Prob. 10A
Ch. 79 - In each of Exercises 11 through 14, three Views of...Ch. 79 - Prob. 12ACh. 79 - Prob. 13ACh. 79 - In each of Exercises 11 through 14, three Views of...Ch. 79 - Prob. 15ACh. 79 - Prob. 16ACh. 79 - Prob. 17ACh. 79 - Prob. 18ACh. 79 - Prob. 19ACh. 79 - Prob. 20ACh. 79 - Prob. 21ACh. 79 - Prob. 22ACh. 79 - Prob. 23ACh. 79 - Prob. 24ACh. 79 - Prob. 25ACh. 79 - Prob. 26ACh. 79 - Prob. 27ACh. 79 - Prob. 28ACh. 79 - Prob. 29ACh. 79 - Prob. 30A
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- The following represents the probability distribution for the daily website crashes on a high- traffic website. Crashes Probability 0 0.20 1 0.25 2 0.30 3 0.20 4 0.05 The probability of having at least three crashes on a given day is (Keep two decimal places.) 7arrow_forwardIn the past century, the average annual rainfall in Austin is 35.2 inches with standard deviation 8.4 inches. The annual rainfall is assumed to be normal. A student is going to record the annual rainfall in 15 different locations in Austin. In this experiment, Determine the probability that the average annual rainfall will be between 34 to 36 inches. Round answer to four decimal places. (a) In this experiment, the average annual rainfall follows a of the sample average annual rainfall is distribution with the mean inches and the standard deviation of the sample average annual rainfall is inches. (b) The probability that the average annual rainfall will be between 34 to 36 inches is (a) The sample average annual rainfall follows a distribution. The mean of sample average annual rainfall is The standard deviation of sample average annual rainfall is (b) The requested probability is inches. (Four decimal places.) inches.arrow_forwardThe amount of paint required to paint a surface with an area of 50 m² is normally distributed with mean 6 L and standard deviation 0.2 L. (a) If 6.2 L of paint are available. What is the probability that the entire surface can be painted? (Round answer to four decimal places.) (b) How much paint is needed so that the probability is 0.9 that the entire surface can be painted? (Round answer to one decimal place.) (c) There are three rooms, each of which is 50 m² and needs to be painted. What is the probability that all three rooms require less than 6 L of paint? (Round answer to four decimal places.) (a) (b) L (c)arrow_forward
- A sample of 1,000 people was asked how many cups of coffee they drink in the morning. You are given the following sample information. Cups of Coffee Frequency 200 0 1 300 2 350 3 150 1000 Total Frequencies The expected number of cups of coffee that each person drinks in the morning is O 1.0 1.45 1.65 1.5arrow_forwardSuppose that the cumulative distribution function of the random variable X is x 6) = (c) P(-1arrow_forwardFor the Big-M tableau (of a maximization LP and row0 at bottom and M=1000), Z Ꮖ 1 x2 x3 81 82 83 e4 a4 RHS 0 7 0 0 1 0 4 3 -3 20 0 -4.5 0 0 0 1 -8 -2.5 2.5 6 0 7 0 1 0 0 8 3 -3 4 0 -1 50 1 0 0 0-2 -1 1 4 0000 0 30 970 200 If the original value of c₁ is increased by 60, what is the updated value of c₁ (meaning keeping the same set for BV. -10? Having made that change, what is the new optimal value for ž?arrow_forwardHere is the optimal tableau for a standard Max problem. zx1 x2 x3 24 81 82 83 rhs 1 0 5 3 0 6 0 1 .3 7.5 0 - .1 .2 0 0 28 360 0 -8 522 0 2700 0 6 12 1 60 0 0 -1/15-3 1 1/15 -1/10 0 2 Using that the dual solution y = CBy B-1 and finding B = (B-¹)-¹ we find the original CBV and rhs b. The allowable increase for b₂ is If b₂ is increased by 3 then, using Dual Theorem, the new value for * is If c₂ is increased by 10, then the new value for optimal > is i.e. if no change to BV, then just a change to profit on selling product 2. The original coefficients c₁ = =☐ a and c4 = 5 If c4 is changed to 512, then (first adjusting other columns of row0 by adding Delta times row belonging to x4 or using B-matrix method to update row0) the new optimal value, after doing more simplex algorithm, for > isarrow_forwardPlease show in mathematical form.arrow_forwardSolve the system :- (1-x) dux (1+x) 3x + yox you to -you -y sy + (1-1) 14 + (1 + x)y. EXTERarrow_forwardarrow_back_iosSEE MORE QUESTIONSarrow_forward_ios
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