(2) Use the floor and/or ceiling functions to create formulas for n÷d and n mod d
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- 2) Convert each of the following expressions into sum of products and products of sums: (a) (AB + C)(B + C’D) (b) x’ + x(x + y’)(y + z’)Write down the complement of the following function, f. f=ab՛(c+d՛e)+a՛bcThe sin(x) and cos(x) function need input arguments in degrees to give a correct output. True False
- (Automotive) a. An automobile engine’s performance can be determined by monitoring its rotations per minute (rpm). Determine the conversion factors that can be used to convert rpm to frequency in hertz (Hz), given that 1rotation=1cycle,1minute=60seconds,and1Hz=1cycle/sec. b. Using the conversion factors you determined in Exercise 7a, convert 2000 rpm into hertz.4. Express each of the following Boolean functions using the and ' operatorsa. x + y'(x' + z)b. x'(x + y' + z')(a) Write a formula in cell F24 to compute the # of hours the firm rented the server. The number of hours rented = (Returned Date & Time - Rented Date and Time) * 24. Copy the formula to F25 to F41. (b) Using VLOOKUP, write a formula in cell G24 to find the rate per hour from Table 8 for the given server size. Copy the formula to G25 to G41. (c) Using IF and VLOOKUP functions, write a formula in cell H24 to find the spot server's discount rate. For on-demand servers, the discount rate is 0%. Copy the formula to H25 to H41.
- Interpolate the following function values (all six set of values) to approximate the value of the function at x=2.05 using Newton’s Divided Difference Method.Problem 2. Evaluate the expressions in each of the following triples: (b) 7 (mod5) = 23 (mod5) = 7+23 (mod5) =Problem 2. Evaluate the expressions in each of the following triples: (a) 8 (mod 3) = 12 (mod 3) = 8 + 12 (mod 3) =
