
Let f(x) Z[x] be of degree 1. Show that if f(x) is irreducible in Z[x], then f(x) is also irreducible in Q[x]. (This is a version of gauss lemma.)

What is x + 3y^3 + 2y^2 + 7y if x^3 = 216 and y^2 = 49 and y > 0

A doll is sold for 2/3rd of the market price?If the market price was $150, what was the selling price?

On January 1, 2010, the population of a small town called Riley was 1,250. Its population has been decreasing at a steady rate of 8% per year. According to this model, what was Riley s population on J

What are integers numbers in mathematics?Is Zero an integer?

I am not sure how to even began this assignment. I am not sure what it is wanting me to put in coloms a40 to dD50 I feel that if I understood that part I would be able to understand the rest of the

Five questions are attached. They are proving incredibly difficult for me. This is for an Intermediate Algebra class  although the questions are advanced. I know for certain the following: 3 is not e

Starting with the graph of f(x)=3^x , write the equation of the graph that results from (a) shifting f(x) 6 units downward. y= (b) shifting f ( x 6 units to the right. y = (c) reflecting f ( x ) about

Write the equation in exponential form. Assume that all constants are positive and not equal to 1. log(v)=s

HWwk8a There are 10 questions attached. This is for intermediate algebra  but the questions are more advanced and challenging. Please complete all ten questions and send me the answers.
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