math
posted by clark .
True or False?
1. The product of 2 linear polynomials is quadratic
2. The sum of two cubic polynomials cannot have a degree greater than 3.
3. The sum of two cubic polynomials may have a degree less than 3.
4. The sum of a cubic and a quartic polynomial may have a degree different from 4.
5. The product of two monomials is a monomial.
6. The product of two binomials is a binomial.
I got:
1.T
2. T
3. F
4.F
5.F
6.T
Is this right?

I think 6th is false...bcoz in product degree is added .and binomial has degree 2... and 2+2 is 4...............
Respond to this Question
Similar Questions

Math
Let V={f(x)=c0 + c1x + c2x2 : ç01 f(x)dx=1}. In other words, V is the set of all polynomials of degree 2 or less such that their integral from 01 is equal to 1. a)Show that the sum of two polynomials in V is not in V b)Show that … 
collegeLinear Algebra
Let V={f(x)=c0 + c1x + c2x2 : ç01 f(x)dx=1}. In other words, V is the set of all polynomials of degree 2 or less such that their integral from 01 is equal to 1. a)Show that the sum of two polynomials in V is not in V b)Show that … 
math
The polynomial 14 x^3 + 8 x^2 + 21 x + 12 can be factored into the product of two polynomials, A * B where the degree of A is greater than the degree of B. Find A and B. 
math
1.)The polynomial 729 x^{3}  1 y^{3} can be factored into the product of two polynomials, A * B where the degree of A is greater than the degree of B. Find A and B. 2.)The polynomial 16 a^{6} + 8 a^{3}b + 1 b^2  49 c^{6} can be factored … 
algebra
Is it possible to subtract two polynomials, each of degree 3, and have the difference be a polynomial of degree 2? 
Maths
true/false 1. a cubic polynomial has at least one zero.............. 2. a quadratic polynomial an have at most two zeroes.......... 3. if r(x)is the remainder and p(x) is the divisor, then degree r(x) < degree p(x)............ 4. … 
math
For every prime p consider all polynomials f(x) with integer coefficients from 1 to p and degree at most p−1, such that for all integers x the number f(2x)−f(x) is divisible by p. Find the sum of all primes p<1000 such … 
math
For every prime p consider all polynomials f(x) with integer coefficients from 1 to p and degree at most p−1, such that for all integers x the number f(2x)−f(x) is divisible by p. Find the sum of all primes p<1000 such … 
Polynomials
Steve it is a polynomials product it is asking me for the sum the difference and the product for this problem X 1 : X2 I do not know how to do this as we just started this today thank you sir 
precalculus math
A polynomial f(x) with real coefficients and leading coefficient 1 has the given zeros and degree. Express f(x) as a product of linear and/or quadratic polynomials with real coefficients that are irreducible over . 3, −3 − 2i; degree …