О 130 О 20/30 О 15/30 О 10/30
Q: -39843 8.781 71505 5.127 296.544 33.492 -173.52 26.793 56.427 -1.869 -31365 -1.776 262.995 21.603…
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A: Given: Initial amount = $100 Rate of interest compounded monthly = 5% Let number of months = n
Q: 53.5 x 0.41 2.2 65.2 / 12 2.3 25.825 - 3.86 2.4 41.0 + 9.135 2.5 694.2 x 0.2
A: Given 53.5 x 0.41 = ? 65.2 / 12 = ? 25.825 - 3.86 = ? 41.0 + 9.135 = ? 694.2 x 0.2 = ?
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A: Important points : ln(x)n = n*ln(x) ln(e) = 1
Q: 6 3314 2 1/4 11/4 314 1. 0 4. 314 314 2. 14 5. -1/2 11. 3. -1 3/4 0.5 0.5 0.75. 1.5 3.75 1. 4.25 4.…
A: 11. take the difference of consecutive terms. 214-334=-124 114-214=-104 34-114=-84 clearly, the…
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A: see next step
Q: 0.75 3.75 18.75 93.75 468.75 1. 2000.75 4. 2635.75 18. 3. 2500.75 2. 2343.75 5. 2812,75 1/2 2 7/2 5…
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A: Since you have posted multiple questions we solve first question for you To get the solution of…
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A: Topic:- function and it's period
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Q: Ax) Ar) 0.4 0.6 5.1600 1.4 3.3886 2.2 5.7491 3.6933 1.6 3.8100 2.4 6.5933 0.8 3.1400 1.8 4.3511 2.6…
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Q: 377,5 1877,567 (377,5) (39,1574 1,0161 0,3433)| 2246, 661 13 3337,789
A: Solution: [ 391574 10160 -18616 -3433 ] × 3775 1877567 2246661…
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Q: 9.0 18.6 86.5 1.8 5.8 28.6 2.0 9.3 18.8 84.5 2.1 5.2 30.6 21 9.3 20.4 88.8 1.9 5.6 32.4 2.2 9.5 19.0…
A: *Answer: *a The regression model with x1, x2, x5, and x6 regressors y =…
Q: Amount 20.50 14.63 23.77 29.96 29.49 32.70 9.20 20.89 28.87 15.78 18.16 12.16 11.22 16.43 17.66 9.59…
A: Given : Sample size (n) = 64 Population SD (σ) = 15 Confidence level = 99% So , significance level…
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A: First we assume given data, And apply limit.
Q: Auditime/lo) Fresuey (According to Book) 10-14 15-19 20-24 25-29 2. 38-34 7rtal 20
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A: From the given information, Total time per person=54+345 sec=399 sec Total number of people…
Q: 2. May plans to from Bank A 12% per ann decides to pa ordinary time
A: Given: May makes a loan on 15 January 2011 with a simple interest of 12% per annum. To determine the…
Q: 157 792 357 000 000 0.157 0.792 0.357 1.000 0.000 . . 0.644 0.278 0.500 0.204 1.000 0.644 0.278…
A: x1 x2 x3 x4 x5 x6 x7 x8 0.157 0.792 0.357 1 0 0.167 0.586 0.563 0.157 0.792 0.357 1 0 0.833…
Q: y 67.7 21.7 73.9 184.2 64.2 19.6 73.1 31.9 86.8 28 83.7 24.8 58.5 8.8 84.9 38.4 78.5 10.7 67.8 39.5…
A: Enter the data in Excel.
Q: o Evaluake the fefimi'e integrai!
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Q: Suppose that the 4 inspectors at a film factory are supposed to stamp the expiration date on each…
A: Individual probabilities of the events are P(Adnan)=0.2 P(Aslam)=0.6 P(Akram)=0.15 P(Abrar)=0.05
Q: 61,837 346,146 448,119 500,521 89,678 221,803 314,404 41,754 373,154 94,310 399,190 297,083 391,098…
A: *Answer: Standard quota is calculated by dividing the total population with the number of seats.…
Q: SSR:9C SST: 15
A: SSR = 90 SST = 150 n=10 ∑(xi-x)2 = 100 s2b = ?
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Q: 0.56 2.44 1.87 2.96 1.29 2.25 1.08 0.41 2.04 2.18 2.14 0.34 1.07 2.78 1.22 2.67 0.03 0.85 1.91 2.75…
A: The given data is,
Q: ength ing 1. p = 0.25 n = 300 CL = 95% %3D 2. p = 0.35 n = 320 CL = 90% %3D %3D 3. p = 0.48 n = 210…
A: According to guidelines we solve only first question when given. questions are different.
Q: 3.66- (еУ — е-У)
A: Find the value of y which satisfies an equation 3.66=ey-e-y.
Q: Commercial Residential 4.17 9.79 5.38 5.97 3.22 8.09…
A: Hello! As you have posted more than 3 sub parts, we are answering the first 3 sub-parts. In case…
Q: Evaluate the following integeali S6sinxcosxdx
A:
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- Education The amount of time (in hours per week) a student utilizes a math-tutoring center roughly follows the normal distribution y=0.7979ex5.42/0.5,4x7 where x is the number of hours. (a) Use a graphing utility to graph the function. (b) From the graph in part (a), estimate the average number of hours per week a student uses the tutoring center.A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that elapses before the professor dismisses class. Suppose that x has a uniform distribution on the interval from 0 to 10 minutes. The density curve has Two horizontal solid line segments are graphed on the coordinate plane. The horizontal x axis is labeled "Time (minutes)" and has two tick marks labeled "0" and "10". The vertical axis is labeled "Density" and has one tick mark labeled "1/10." The first line segment enters the viewing window from the left and is drawn directly on the negative horizontal axis, ending at (0, 0). The second line segment begins at the coordinate (0, 1/10) and ends at the coordinate (10, 1/10). (a) What is the probability that at most 7 minutes elapse before dismissal? (b) What is the probability that between 3 and 5 minutes elapse before dismissal?A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that elapses before the professor dismisses class. Suppose that x has a uniform distribution on the interval from 0 to 10 minutes. The density curve is shown in the following figure. Two horizontal solid line segments are graphed on the coordinate plane. The horizontal x axis is labeled "Time (minutes)" and has two tick marks labeled "0" and "10". The vertical axis is labeled "Density" and has one tick mark labeled "1/10." The first line segment enters the viewing window from the left and is drawn directly on the negative horizontal axis, ending at (0, 0). The second line segment begins at the coordinate (0, 1/10) and ends at the coordinate (10, 1/10). (a) What is the probability that at most 7 minutes elapse before dismissal? (b) What is the probability that between 3 and 5 minutes elapse before dismissal?
- Records show that Oliver is typically 10–30 minutes late for his shift at work. The distribution for the minutes he is late forms a consistent pattern, which can be graphed as the given uniform density curve. Oliver will get a written warning if he is more than 16 minutes late for work. What percentage of the time will Oliver get a written warning?A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that elapses before the professor dismisses class. Suppose that x has a uniform distribution on the interval from 0 to 10 minutes. The density curve is shown in the following figure. THE GRAPH READS- Two horizontal solid line segments are graphed on the coordinate plane. The horizontal x axis is labeled "Time (minutes)" and has two tick marks labeled "0" and "10". The vertical axis is labeled "Density" and has one tick mark labeled "1/10." The first line segment enters the viewing window from the left and is drawn directly on the negative horizontal axis, ending at (0, 0). The second line segment begins at the coordinate (0, 1/10) and ends at the coordinate (10, 1/10). (a) What is the probability that at most 4 minutes elapse before dismissal?___________________________ (b)What is the probability that between 5 and 8 minutes elapse before…At a shuttle bus stop in a airport, busses come every 6 minutes. Suppose Samantha come to the bus stop at random, her waiting time to to catch a bus has a uniform distribution between 0 and 6 minutes. Determine the height of the uniform density curve.height = (fraction) Calculate the probability that Samantha has to wait for at least 3 minutes before catch a shuttle bus.P(x≥3)=P(x≥3)= (in a fraction) Calculate the probability that Samantha waits no more than 2 minutes before catch a shuttle bus.P(x≤2)=P(x≤2)= (in a fraction)
- A Normal distribution A.All of these are correct. B.can be completely specified by a mean and a standard deviation. C.has an area of exactly 1 underneath the density curve. D.is symmetric.The random variable X models the loss in thousands of dollars due to a fire in a commercial building. Its density function is f(x) = 0.005*(20-x) for 0 being less than or equal to x and x being less than or equal to 20 and f(x)= 0 otherwise. Given that a loss due to the fire exceeds $8000, find the probability the loss exceeds $16000.Probabilty Consider the joint density function given below Find the marginal density function for X and Y random variable "check image"
- Complete the statement so that it describes a normal distribution. The density curve has a distribution that ishe length of time, in minutes, for an airplane to obtain clearance for takeoff at a certain airport is a random variable Y = 3X-2, where X has the density function. Find the mean and variance of the random variable Y.Normal curves are always symmetric. TRUE FALSE The total area under any density curve is 1. TRUE FALSE Any normal distribution is described by two numbers: ______ and ______ For any true/false if the statement is true or false explain why.