Question

the solution set of (ax+b) (cx-d)=0 is

Answer 1

Given that :-

(ax+b)(cx−d)=0

by Equating the factors individually to zero we will get:

(ax+b)=0 ax=−bx=−ba

(cx−d)=0cx=dx=dc

So from above solution we can say that the solution set is: {−ba,dc}

Answer 2

The solution set of the equation is  {−b/a, d/c}.

Definition of solution set

• The set of values that satisfy a given set of equations or inequalities is referred to as a solution set.
• For example, the solution set for a collection of polynomials over a ring is the subset of on which all of the polynomials vanish (evaluate to 0).

Given:

(ax + b)(cx − d)=0

Explanation:

Equating the factors individually to zero, the result comes

(ax + b)=0

ax = −b

x = −b/a

Similarly, solve for other factor.

(cx − d) = 0

cx = d

x = d/c

Thus from the above simplification the solution set found as {−b/a,d/c}.

To know about zeros of polynomial, here

https://brainly.in/question/1374519?msp_poc_exp=2

#SPJ2