Question (1 point) Use a least squares approximation to find the best linear fit (i.e., the best line), L(t) = C + Dt , that is closest, in the sense of least squares, to passing through the through the following data points: (t1,bı) = (-1,-10), (t2, bz) = (0,–7), (t3, b3) = (1,2), (t4, b4) = (2,7). What are the y-intercept C and the slope D of this line?

VCA Television found that the monthly demand for its new line of DVD players t months after placing the players on the market is given by D(t) = 8000 - 7000e -0.07t (t 20). Graph this function and answer the following questions. (a) What was the demand after 1 month? After 1 year? After 2 years? (Round your answers to the nearest Integer.) after 1 month DVD players after 1 year DVD players after 2 years DVD players (b) At what level is the demand expected to stabilize? DVD players 2. TANAPMATH73.3.011. My Notes

Let $X$ be a binomial random variable with parameters $n$ and $p$. How do I show the following? $$P(X=k+1)=\frac{p}{1-p}\frac{n-k}{k+1}P(X=k), {\ }k=0,1,...,n-1$$ As $k$ goes from $0$ to $n$, $P(X=k)$ first increases and then decreases. How do I show that this probability reaches its largest value when $k$ is the largest integer less than or equal to $(n+1)p$?

solve in c plz Given main(), build a struct called BankAccount that manages checking and savings accounts. The struct has three data members: a customer name (string), the customer's savings account balance (double), and the customer's checking account balance (double). Assume customer name has a maximum length of 20. Implement the BankAccount struct and related function declarations in BankAccount.h, and implement the related function definitions in BankAccount.c as listed below: . • BankAccount InitBankAccount(char* new Name, double amt1, double amt2) - set the customer name to parameter new Name, set the checking account balance to parameter amt1 and set the savings account balance to parameter amt2. (amt stands for amount) • BankAccount SetName(chart newName, BankAccount account) - set the customer name • void GetName(char* customerName, BankAccount account) - return the customer name in customerName • BankAccount SetChecking(double amt, BankAccount account) - set the checking account balance to parameter amt • double GetChecking(BankAccount account) - return the checking account balance BankAccount SetSavings(double amt, BankAccount account) - set the savings account balance to parameter amt double GetSavings(BankAccount account) - return the savings account balance • BankAccount DepositChecking(double amt, BankAccount account) - add parameter amt to the checking account balance (only if positive) BankAccount DepositSavings(double amt, BankAccount account) - add parameter amt to the savings account balance (only if positive) • BankAccount WithdrawChecking(double amt, BankAccount account) - subtract parameter amt from the checking account balance (only if positive) • BankAccount WithdrawSavings(double amt, BankAccount account) - subtract parameter amt from the savings account balance (only if positive) • BankAccount TransferToSavings(double amt, BankAccount account) - subtract parameter amt from the checking account balance and add to the savings account balance (only if positive) . Submission Instructions Compile command gcc BankAccount.c accountRunner.c-Wall -Wuninitialized -o a.out -lm We will use this command to compile your code Upload your files below by dragging and dropping into the area or choosing a file on your hard drive. BankAccount.h BankAccount.c Drag file here or Choose on hard drive. Drag file here or Choose on hard drive.

Miss Candy tells you of a discussion she had recently with Professor Hamper where she repeated the need to produce up to the company’s maximum capacity of 70,000 doses. Miss Candy mentioned that there is a potential request for an extra 5,000 dose with the selling price of $330. Professor Hamper immediately rejected the order as the company would make a loss on that order. However, she would be prepared to sell the dose on a cost basis for $340 each, provided the order was increased to 15,000 doses. Additional information: Usual selling price $340 Variable cost $211 Fixed cost $8,450,000.00 Provide Miss Candy the following information: (a) Computation of the change in profits from accepting the order for 5,000 doses at $330. (b) Computation of the change in profits from accepting an order for 15,000 doses at $340. (c) Indicate, with justification which proposal, if either, should be accepted. (d) Identification of 2 non-financial factors that should be considered before a final decision is made. (13 marks)

PYTHON The following output was written to illustrate the rolls of two dice. 000 roll 1 2 3 4 5 6 1 2 3 4 5 6 6 7 2 3 4 5 6 7 8 3 4 5 5 6 7 8 9 4 5 6 7 8 9 10 5 6 7 8 9 10 11 6 7 8 9 10 11 12 000 Complete the code with the statements that will create the above output. die1 =[1,2,3,4,5,6) rollChart = ["for o in range(8)]for i in range(8)] Complete code here!

Chapter 7 Inventories 383 EX 7-12 Periodic inventory by three methods OBJ. 2, 4 The units of an item available for sale during the year were as follows: Jan. 1 Inventory 1,000 units at $120 Feb. 17 Purchase 1,375 units at $128 July 21 V10 Nov. 23 Purchase 1,500 units at $136 Purchase 1,125 units at $140 There are 1,200 units of the item in the physical inventory at December 31. The periodic inventory system is used. Determine the inventory cost by (a) the first-in, first-out method; (b) the last-in, first-out method; and (c) the weighted average cost method.