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The number of strings of length 10 of 26 letters

/in /by

Get college assignment help at Smashing Essays Question The number of strings of length 10 of 26 letters (repeats allowed) that either begin with a or end with a is a. 2(26^9)b. 2(26^9) – 26^8c. 52^9 – 26^8d. (26^9)(26^9)e. 26^8

On the homework you have unlimited chances to answer a question or

On the homework you have unlimited chances to answer a question or a similar question so there’s no reason to now score an 100 and the quiz you get two chances the highest grade will be took.

1) Give an example of an equivalence relation that is

Question 1) Give an example of an equivalence relation that is defined on a particular set.2) State what the set is and how the equivalence relation is defined.3) Show that the relation satisfies the three properties required of equivalence relations. Describe the equivalence classes that the equivalence relation defines.

100 question test. No guessing please! Test is attached in the PDF

100 question test. No guessing please! Test is attached in the PDF below. It also includes the book, edition year and authors.

Can anyone help with these questions? Did not get it,

Question Can anyone help with these questions? Did not get it, especially the f(12) one. Thanks! src=”/qa/attachment/8330557/” alt=”Screen Shot 2019-07-05 at 10.44.43 PM.png” /> ATTACHMENT PREVIEW Download attachment Screen Shot 2019-07-05 at 10.44.43 PM.png Use the graph of the function f to find approximations of the given values. HINT [See Example 1.] a = 4 a X a a _a (a) f(-4) Enter a number. ( b ) f ( 4 ) (c) f(12) (d) f(12) – f(4) 12 – 4

Find the mean, median, mode, and midrange for the data

Question Find the mean, median, mode, and midrange for the data provided. The data shows hours spent at work for a group of men. Name        Hours Alvin           64.3 Juan           58.9 Sean           57.5 Victor         45.5 Chan           44.7 Jacques       41.3 Philip          34.3 Roberto      28.7I need to show how the answer was acheived not just give the answer.

Hello I need help with this question please. style=”background-color:transparent;color:rgb(0,0,0);”>A leprechaun

Question Hello I need help with this question please. style=”background-color:transparent;color:rgb(0,0,0);”>A leprechaun places a magic penny under a​ girl’s pillow. The next night there are 2 magic pennies under her pillow. Each night the number of magic pennies doubles. How much money will the girl have after 19 ​nights?How much money will the girl have after 19 ​nights?

Approximately 1% of women aged 40-50 have breast cancer. A

Question Approximately 1% of women aged 40-50 have breast cancer. A woman with breast cancer has a 85% chance of a positive test from a mammogram, while a woman without has a 15% chance of a false positive result. What is the probability a woman has breast cancer given that she just had a positive test?

This question was created from Chapter 10_11 Problems.docx https://www.coursehero.com/file/29316885/Chapter-10-11-Problemsdocx/ Please

Question This question was created from Chapter 10_11 Problems.docx https://www..com/file/29316885/Chapter-10-11-Problemsdocx/ Please give instructions on how to input it using excel qm ATTACHMENT PREVIEW Download attachment 29316885-332297.jpeg 11.19 The Laurenster Corporation needs to set up an assembly line to produce a new product. The following table describes the relationships among the activities that need to be completed for this product to be manufactured. Develop a project network for this problem. Determine the expected duration and variance for each activity. Determine the ES, EF, LS, LF, and slack time for each activity. Also determine the total project completion time and the critical path(s). Determine the probability that the project will be completed in 34 days or less. Determine the probability that the project will take longer than 29 days.

6.5% increase to last year. This goes in space J11.Plan

Question 6.5% increase to last year. This goes in space J11.Plan monthly sales – find each month’s percent to last year’s total then take this year’s sales times that percent. (So the formula for AUG = (D13/$J$13)*$J$11)Check yourself, if you are correct, each month should have a 6.5% increase over LY. Plan your BOMs using a 4.5 Stock to Sales Ratio for all months except for December which should be a 3.0 SS Ratio.Do not figure any BOM for the total. As BOM and EOM are only monthly figures, they cannot be calculated as a total.Calculate MD’s. This year’s markdowns will be planned down 3% from LY. Calculate this year’s total markdowns and type in cell J25.Plan monthly MD’s – the same way you did step 2 (monthly sales). Calculate the MD % for each month and the total – you need to remember the formula for MD% yourselfCalculate the shortage $ for the 6-month period. Shortage % will be planned the same as LY at 2% for the year. This will go in cell J31. Remember the shortage $ formula from unit 4.You will be taking physical inventory in the same month you did LY, type the same amount you just got (the actual number) in cell I31. Remember that shortage is only figured after physical inventory is taken. This store takes it once a season so all months are blank except the month when the inventory is completed.Calculate the shortage % in cells I34 and J34. You need to remember this formula on your ownYou know your EOM numbers through DEC (remember that EOM = BOM of the next month). Type them in now. Your Jan EOM = $435. Type that in now as well.Plan your purchases at retail through December. Use the purchase formula from unit 5.Plan your IMU on purchases. Your IMU for each month will be 71%. Type that in every month and the total (starting in cell D22 through cell J22). Remember that stores plan an IMU and though each item varies, the IMUs are averaged with the goal of achieving the planned IMU.Plan purchases at cost for each month, remember if you have retail and MU$ you can find cost.Find this year’s average inventory for each month (remember you cannot copy this formula as the number of inventories changes each month it’s figured)The total average inventory number should = January’s average inventoryCalculate each month’s SS Ratio (the total column should be blank)Figure each month’s turnover as well as the total turnoverMake sure everything is formatted correctly, check print preview to be sure it fits to one page.Congratulations, you’ve just completed your first 6-month plan! Attachment 1 Attachment 2 ATTACHMENT PREVIEW Download attachment Screen Shot 2019-08-01 at 1.04.38 AM.png ATTACHMENT PREVIEW Download attachment Screen Shot 2019-08-01 at 1.04.59 AM.png

This question was created from Problem set 2.pdf https://www.coursehero.com/file/42203074/Problem-set-2pdf/ the

Get college assignment help at Smashing Essays Question This question was created from Problem set 2.pdf https://www..com/file/42203074/Problem-set-2pdf/ the answer to this makes zero sense to me. i don’t think its accurate. please help me solve it. ATTACHMENT PREVIEW Download attachment 42203074-332323.jpeg 1. (5 points) Sketch the graph of a function which is increasing over an input interval of {—00 ,—2 )U [3, on) , decreasing over (-1, 3), and constant over (-2, -1). Indicate the numerical scale on the horizontal and vemical axes of your graph and identify where the intervals (—00 ,—2]U [3, no) , (-1, 3), and (-2, -1) are on your graph. 1’ Open circle on (-1 ,3} with arrow decreasing towards quadrant 2 Open circle on (-2,-1} with arrow constant flowing left.

1. A great deal of the history of mathematics can

Question 1.   A great deal of the history of mathematics can be credited to ancient Egyptians. For example, Egyptians are generally credited with developing the quadratic formula around 1500 BC. The Cairo Opera House is located in Cairo, Egypt. Assume that the relationship between the amount of revenue and the price of a ticket, is given by the quadratic function   , where represents the cost of a ticket in Egyptian pounds (Egypt’s currency), and represents the revenue in thousands of pounds.a.   Find the ticket cost that would produce the maximum revenue. How much is the maximum revenue? 

Using the definition in 61, how do I arrive at

Question Using the definition in 61, how do I arrive at the answer for 66. src=”/qa/attachment/8962636/” alt=”Math Questins.jpg” /> ATTACHMENT PREVIEW Download attachment Math Questins.jpg The Derivative 61. Definition If f is a function, the statement f has derivative D at the point c in the domain of f means that (a) c is a limit point of the domain of f, and is also in the domain of f. (b) if (a. ) for all n c N, then

Evaluate integral below using the trapezoidal rule and the two

Question Evaluate integral below using the trapezoidal rule and the two point Gauss-Legendre quadrature rule. Which one gives a better answer? ATTACHMENT PREVIEW Download attachment fullsizerender(24)(1).jpg 14. Evaluate _1 (1412dx using the trapezoidal rule and the two-point Gauss-Legendre quadrature rule. Which one gives you a better answer?

Determine the domain of the function. f ( x )

Question  Determine the domain of the function. f ( x ) = x 8 x − 2 a. x can be any number except 2 b. x can be any number except -8 c. x can be any number except -2 d. x can be any number except 8 or -2 ore. x can be any number except -2 or 8

Solve the inequality and explain your solution. style=”color:rgb(45,59,69);”>− 1 ≤

Question Solve the inequality and explain your solution. style=”color:rgb(45,59,69);”>− 1 ≤ 2 t 3 − 1 ≤ 1 a. no solution b. (0,3) c.[0,3] d. all real numbers e. 3 or f. 0

True or False: In a group of 170 people, we

Question True or False: In a group of 170 people, we can be sure there are at least 25 born on the same day of the week?

True or False: There is a graph with degree sequence

Question True or False: There is a graph with degree sequence 1,1,2,3

True or False: The number of ways of picking a

Question True or False: The number of ways of picking a subset of {a,b,c,…,z, 0,1,2,…9} consisting two elements is (26 2)(10 2).

True or False: 7059 days after a Monday is a

Question True or False: 7059 days after a Monday is a Friday

Recall that Kn is the simple graph with n vertices

Question Recall that Kn is the simple graph with n vertices with every pair of vertices adjacent (the complete graph on n vertices). Circle all n for which Kn has a Hamiltonian Circuit.a. 3b. 4c. 5d. 6e. 7

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