1. [0.4/1 Points] DETAILS PREVIOUS ANSWERS Math 110 Course Resources - Functions Course Packet on power, polynomial and rational functions For each function, if it is a polynomial, enter the corresponding degree. If it is not a polynomial, enter DNE for its degree. (a) Degree of -3x8 + x4 + 3 = DNE X (b) Degree of -9x6 + 4\\x + 8 = DNE (c) Degree of (-3x8 + x4 + 3) (-x6 + 9x3 + 2) = DNE X (d) Degree of (-4x8 + 5)6(3x6 - 1) = DNE x (e) Degree of X2 - 9 = DNE X - 3 2. [-/1 Points] DETAILS SEP tv A 7 44 esc 20 F4 F5 F6 F7 F8 F9 F1 F2 F3 # $ & 6 8 9 2 3 5 Q W E R T Y U A S D F G H K Z X C V B N M. . Dashboard X VA Assignment 2.3 - Math 110 WC x G the slope of the line is zero - G x + C webassign.net/web/Student/Assignment-Responses/last?dep=29546039 8. [-/1 Points] DETAILS MY Math 110 Course Resources - Functions Course Packet on the cost of constructing a box A rectangular box is to have a square base and a volume of 10 ft3. The material for the base costs 29 cents/ft2, the material for the top costs 19 cents/ft2, and the material for the sides costs 18 cents/ft2. If x denotes the length of one side the base (in feet), find a function in the variable x giving the total cost of materials used in constructing the box in cents. Total Cost, as a function of x = Determine the domain of the total cost function. Enter your answer using interval notation. Domain of total cost function = O wiv II FB 40)) F12 20 F3 88 8 F4 : F5 - F6 esc 9: F1 29. F2 @ # lo A S O 2 O D W R Y D F G H K S Z X C B IN M 96 command option option command9. [-/1 Points] DETAILS By cutting away an x-by-x square from each corner of a rectangular piece of cardboard and folding up the resulting flaps, a box with no top can be constructed -H - If the piece of cardboard is 58 inches long by 26 inches wide, find a function in the variable x giving the volume of the resulting box. Volume, as a function of X = Determine the domain of the function for volume. Enter your answer using interval notation. Domain of the function for volume = MY 10. [-/1 Points] DETAILS SEP 7 A - F6 4 F7 II FB F10 F11 esc 888 F5 F1 F2 20 F3 lo VK 5 6 P W E R D F G H K .. A S ock N M Z X C B alt 96 command option trol option commandC webassign.net/web/Student/Assignment-Responses/last?dep=29546039 2. [-/1 Points] DETAILS Math 110 Course Resources - Functions Course Packet on power, polynomial and rational functions For each of the following functions, determine if it is a polynomial, rational function, both, or neither. (a) f(x ) = (x8 + 6) 4 O Polynomial function only O Rational function only O Both polynomial and rational function O Neither polynomial nor rational function -7x8 + 9x5 ( b ) g ( x ) = - 3x5 + 4 V x + 2 O Polynomial function only O Rational function only Both polynomial and rational function Neither polynomial nor rational function (c) h (x ) = - 9x-5 - 2x-3+ 3 O Polynomial function only O Rational function only Both polynomial and rational function O Neither polynomial nor rational function SEP 7 esc F1 F2 20 F3 0OO F4 F5 F6 14 F7 F8 LA % A Z 3 4 5 O V 8 Q W E R T Y U10. [-/1 Points] DETAILS Math 110 Course Resources - Functions Course Packet on power, polynomial and rational functions Determine whether each statement is true or false. You have one submission for each statement. (a) The function (x5 + 1)9(x4 - 1) is a polynomial of degree 48. OTrue OFalse (b) The function x8 + 4x6 + vx + 1 is a polynomial of degree 8. OTrue OFalse XS + 1 (c) The function is a rational function. 7 + V x OTrue OFalse (d) The function 6x-7 - 2x-3 + 8 is a rational function. OTrue OFalse SEP esc 20 F8 F1 F2 F3 F4 F5 F6 F7 @ # A & PK 2 3 4 5 6 8 Q W E R T Y U A S D F G H NC webassign.net/web/Student/Assignment-Responses/last?dep=29546039 3. [-/1 Points] DETAILS Math 110 Course Resources - Functions Course Packet on demand and supply - Video Tutorial The monthly demand equation for Penn State Bakery Mini Cookie Canisters is given by P = V 49 -x2 where x represents the number of thousands of canisters and p is the price, in dollars, of a single canister. (a) If p = 5, find the corresponding value of x. X = (b) If each canister sells for 5 dollars, determine the number of canisters demanded. Round your answer to the nearest integer. Number of canisters demanded = tv esc F1 F2 F3 98 8 44 F5 F6 F7 F8 @ # 3 5 O 8 9 O Q W E R T Y U O A S D F G H J K