y = int x 3 3 Figure 2.20 The function int x is continuous at every noninteger point. (Example 2) 2. 2.

Q: (A calculator is not allowed for this problem) The function f is defined by the power series…

A: Given function .Note: According to the guidelines we are allowed to solve three sub parts at a time.…

Q: Two polynomials are defined in MATLAB as >>p=[5 03 2 0]; q= 0 -1]; lo find the zeros of T(s) =…

A: Matlab is a programming and numerical platform to compute values, analyze , create model.

Q: For some real numbers m and n, the list 3n2, m2, 2(n + 1)2 consists of three consecutive integers…

A: For some real numbers m and n, the list 3n2 ,  m2  , 2(n + 1)2  consists of three consecutive…

Q: Give the greatest integer function of [5.6]

A: The greatest integer function : The greatest integer function is a function that rounds up the…

Q: Fourth differences (i.n.b) First differences Second differences (in.b)| Third differences (i.n.b)…

A: x y First Difference Second Difference Third Difference Fourth Difference -3 -26         -2…

Q: 7. Which polynomial function graphed below that has a real zero of multiplicity 2? a. d. b(x)

A: In this we have given four options we have to find out the correct one which have multiplicity of…

Q: Give all of the zeros of P(x)=x^2+4 as a comma separated list.

A:

Q: Compute: [2 1 0 5 - ] [ ] -5 ܗ

A:

Q: Explain why the terms of the polynomial y to the second power plus 7 are said to be relatively…

A: Two numbers are said to be relatively prime when they have no common factor except  1

Q: A2. x-

A:

Q: Find a formula for the polynomial of least degree that is graphed below.

A: Given: To Find: The formula for the least degree of the above graph.

Q: How many turns would be there in the polynomial function of degree 3?

A: Concept: Various graph of diffrent polynomials is explained below:

Q: show that the polynomial below has a root between 0 and 1.

A: Given f(x)=2x3-11x2+18x-6 to find the root of the polynomial which lies between 0 and 1

Q: Give one example of a polynomial of degree 3 that has a zero -6 with multiplicity 2

A: Consider the polynomial of degree 3, fx=x3+11x2+24x-36 At x=-6,…

Q: A polynomial which goes through the point (1,4) and has zeros at x=0,x=3 and x=-2

A: Given:A polynomial pass through the point (1,4) and has zeroes at x=0, x=3 and x=-2.

Q: Which of these polynomials has a zero of multiplicity 3 at z = 1? a. p(r) = xª + 5x³ + 5x² – 5x – 6…

A: If x=a is a zero with multiplicity n of a polynomial, then x-an is a factor of the polynomial. a.…

Q: polynomial

A: We have to find the following conditions according to the given information

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.