Question

1. Prove that every quadratic polynomial has two complex solutions 2.Use properties of addition and multiplication...

1. Prove that every quadratic polynomial has two complex solutions

2.Use properties of addition and multiplication of real numbers to show that the Distributive Law holds for complex numbers.

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Use the discriminant to determine whether the quadratic equation has two unequal real​ solutions, a repeated...
Use the discriminant to determine whether the quadratic equation has two unequal real​ solutions, a repeated real​ solution, or no real​ solution, without solving the equation. 5x^2−9x+6=0 Choose the sentence that describes the number of real solutions to the quadratic equation. A.There are two unequal real solutions.There are two unequal real solutions B.There is no real solution.There is no real solution. C.There is a repeated solution.
Prove S is a ring given s={1,2,3,4} The addition Chart looked like this + 1 2...
Prove S is a ring given s={1,2,3,4} The addition Chart looked like this + 1 2 3 4 1 2 3 4 1 2 3 4 1 2 3 4 1 2 3 4 1 2 3 4 The multiplication chart looked like this but i dont remember the middle numbers X 1 2 3 4 1 4 2 4 3 4 4 4 4 4 4 This is a question i had on a test but cant remember what...
Use a graphing utility to determine the number of real solutions of the quadratic equation. 1/3x^2...
Use a graphing utility to determine the number of real solutions of the quadratic equation. 1/3x^2 − 5x + 27 = 0
Consider the set Q(√3) ={a+b√3| a,b∈Q}. We have the associative properties of usual addition and usual...
Consider the set Q(√3) ={a+b√3| a,b∈Q}. We have the associative properties of usual addition and usual multiplication from the field of real number R. a)Show that Q (√3) is closed under addition, contains the additive identity (0,zero) of R, each element contains the additive inverses, and say if addition is commutative. What does this tell you about (Q(√3,+)? b) Prove that Q(√3) is a commutative ring with unity 1 c) Prove that Q(√3) is a field by showing every nonzero...
Show 2 different solutions to the task. Prove that for every integer n (...-3, -2, -1,...
Show 2 different solutions to the task. Prove that for every integer n (...-3, -2, -1, 0, 1, 2, 3, 4...), the expression n2 + n will always be even.
. In this question, i ? C is the imaginary unit, that is, the complex number...
. In this question, i ? C is the imaginary unit, that is, the complex number satisfying i^2 = ?1. (a) Verify that 2 ? 3i is a root of the polynomial f(z) = z^4 ? 7z^3 + 27z^2 ? 47z + 26 Find all the other roots of this polynomial. (b) State Euler’s formula for e^i? where ? is a real number. (c) Use Euler’s formula to prove the identity cos(2?) = cos^2 ? ? sin^2 ? (d) Find...
The roots (solutions) to the quadratic equation ax2 +bx+c = 0 is given by the well-known...
The roots (solutions) to the quadratic equation ax2 +bx+c = 0 is given by the well-known formula x = 2a −b ± √b −4ac 2 Write a python program that takes the three coefficients a, b, and c as input, computes and displays the solutions according to the aforementioned formula. Note the ± in the numerator means there are two answers. But this will not apply if a is zero, so that condition must be checked separately; design your program...
Let f(x) be a cubic polynomial of the form x^3 +ax^2 +bx+c with real coefficients. 1....
Let f(x) be a cubic polynomial of the form x^3 +ax^2 +bx+c with real coefficients. 1. Deduce that either f(x) factors in R[x] as the product of three degree-one polynomials, or f(x) factors in R[x] as the product of a degree-one polynomial and an irreducible degree-two polynomial. 2.Deduce that either f(x) has three real roots (counting multiplicities) or f(x) has one real root and two non-real (complex) roots that are complex conjugates of each other.
****Please show me 2 cases for the proof, one is using n=1, another one is n=2,...
****Please show me 2 cases for the proof, one is using n=1, another one is n=2, otherwise, you answer will be thumbs down****Hint: triangle inequality. Don't copy the online answer because the question is a little bit different use induction prove that for any n real numbers, |x1+...+xn| <= |x1|+...+|xn|. Case1: show me to use n=1 to prove it, because all the online solutions are using n=2 Case2: show me to use n=2 to prove it as well.
1. Assume 2 particles L = .5m1(x1^2+y1^2+z1^2)+.5m2(x2^2+y2^2+z2^2)-V(x1-x2) a. Define momentum and show that it's conserved b....
1. Assume 2 particles L = .5m1(x1^2+y1^2+z1^2)+.5m2(x2^2+y2^2+z2^2)-V(x1-x2) a. Define momentum and show that it's conserved b. Show that Newton's Third Law holds 2. Find the equation to represent the difference in ages of the two twins in the twin paradox. 3.V,U in x direction. Galilean addition Vt=V+U. Using Lorentz Transforms prove Vvel=(V+U)/(1+(UV/C2)
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT