Chapter 11, Section 11.3, Question 047 Suppose f (x) has zeros at x = -1, x...
there are 3 parts
Chapter 8, Section 8.1, Question 014 x Your answer is incorrect. Try again. Give an equation representing the volume of the slice you would use in a Riemann sum representing the volume of the region. Then write a definite integral representing the volume of the region and evaluate it exactly. (The region is a cylinder.) 13cm co 4 cm x ΔΧ The volume of the disk is Equation Editor Common Ω Matrix db sin(a) seca) (a)...
ZEROS OF POLYNOMIAL FUNCTIONS 1. Find a polynomial function f(x) of degree 3 that has the indicated zeros and satisfies the given condition Zeros: -5, 2, 4 Condition: f(3) = -24 f(x) = 2. Find a polynomial function f(x) of degree 3 that has the indicated zeros and satisfies the given condition. Zeros: -1, 2, 3 Condition: f(-2) = 80 f(x) = 3. Find a polynomial function f(x) of degree 3 that has the indicated zeros and satisfies the given...
Assignment > Open Assignment PRINTER VERSION BACK NEXT Chapter 5, Section 5.3, Question 03 Determine 4" (xo), '" (x0) and 6" (ao) for the given point x, if y = 4 (2) is a solution of the given initial value problem. y" + 6x²y' + (sin x)y= 0, y(0) = 20, y' (O) = a1 ASSIGNMENT RESOURCES WP8 Chapter 5, Section 5.1, Question 01 Chapter 5, Section 5.1. Question 03 Chapter 5, Section 5.1. Question 07 * Chapter 5, Section...
clear explanation and handwriting please
Chapter 11, Section 11.1, Question 057 Let f(x) = 27x* and g(x)=32. x Incorrect. (a) If f(x) = 8 ()), find a possible formula for (x), assuming h(x) < 0 for all x. mix) 3 x Edit SHOW HINT LINK TO TEXT X Incorrect. (b) If f(x) =) (3g(x)), find a possible formula for (x), assuming /) is a power function. (x) Edit on Click if you would like to Show Work for this question:...
Chapter 8, Section 8.3, Question 017 x Incorrect. Select each possible formula for the polynomial described below. The degree is n = 3 and there is one zero at x = 4 and one double zero at x= -11. 0 (x – 4) (x + 11) 0 (x – 4)(x + 11) 0 (x + 4)(x - 11) O 11(x – 4)(x + 11) (x – 4) (x + 11) 0 4(x – 4)(x +11) O2(x – 4)? (x +...
(1 point) Find a possible formula for a polynomialſ that has degree 2 or less, f(-1) = f(4) = 0 and (2)= -6. f(x)= help (formulas) (1 point) A grain silo consists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the root section) is 14000 ft and the cylindrical part is 25 ft tall, what is the radius of the silo? Note: The following formulas may be useful...
Question 2 0/1 pt 53 Details Suppose b is a positive number. Which of the following could be a factor of x2 bx + 35? Check all that apply. Write down and expand a polynomial that could have a factor of x + 5. Your polynomial: . Must be a second degree (quadratic) polynomial, • Must have a nbegative constant term, • Must have a positive x term. You must show all work for full credit: Check Answer Question 3...
A continuous random variable X has a beta distribution with
p.d.f :
1 f(x) = 0<<<1, a > 2 B(4, 5)22-1(1 – 2)8-1 Determine E (3) HINT: E possible. (-) + E(X) Please show your work and simplify your final answer as much as
1. Suppose a consumer has the utility function over goods x and y u(x, y) = 3x}}} (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x (Px, py,m) and y* (Px, Py,m). Show all of your work and circle your final...
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x3 yž (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x* (Px, Py,m) and y* (Px, Py,m). Show all of your work and circle your final...