c) If n is divisible by 6, then n is divisible by 3. If n is divisible by 3, then the sum of the digits of n is divisible by 3. Thercforc, if n is divisible by 6, then the sum of the digits of n is divisible by 3. If this function is If this function is Therefore, if this function is a polynomial, then this function , then this finction is differentiable. then this function is continuous.

Q: What type of polynomial is 14x2 + 3x-15? Use the p

A: given polynomial is

Q: Write a possible function for the polynomial shown: 3- 2- 1+ -2 -1 -1+ -5 -4 4 6. 72 3- 4-

A: Since given polynomial has zeros as x=-3,2,2,5 Therefore, possible function can be

Q: 2. Find the polynomial the passes through the following points (0,0), (2, —2), (4,0)

A:

Q: When the polynomial f(x) = 3x³-7x2+4 is divided by g(x)=(x-2), the result is of the form ax2-bx-c,…

A: Divide the polynomial f(x) with g(x).  The compare the divisor.

Q: Q4: Determine whether each of the following is polynomial or not and if it is a polynomial write the…

A: Option (B) and (C) are polynomial Where as option (A) is not a polynomial

Q: A third degree polynomial passes through the points (0,9), (1.14), (2,17), (3,24), (4,41), (5,74)…

A: The value of X1=∆y3=y4-y3=24-17⇒X1=7and value of ∆2y2=X2=∆y3-∆y2=7-3=4⇒X2=4

Q: Determine equation of the polynomial function in factored form and IN THREE POSSIBLE WAYS if “A…

A: Given Information:The quartic function with real zeroes only at  and a point  on its graph.To…

Q: 2. Write a computer code that interpolates the function f(x) = 1+2 at the points -5, -4, -3, -2, -1,…

A: Here is the code:import numpy as np import matplotlib.pyplot as plt # Define the function def f(x):…

Q: You will try to find patterns in the products of these polynomials and arrive at a conclusion based…

A: We will simplify first…

Q: You will try to find patterns in the products of these polynomials and arrive at a conclusion based…

A:

Q: 9 Find a, b and c, given that the following pairs of polynomials are identically equal. а ax? + bx +…

A:

Q: How do you go about figuring out the upper and lower bounds for a polynomial? Is it just random…

A: