Question

gghj

Answer 1

gghj?

Answer 2

Sorry Did not mean to type that..

Answer 3

.......

Answer 4

Your question?

Answer 5

you have a question?

Answer 6

Equation 1 |2x - 3| + 5 = 4
Equation 2 |5x + 3| - 10 = 3
Which statement is true about the solution to the two equations?

Answer 7

What are the statements?

Answer 8

Equation 1 and equation 2 have no solutions.

Equation 1 has no solution and equation 2 has solutions x = 2, -3.2.

The solutions to equation 1 are x = 1, 2 and equation 2 has no solution.

The solutions to equation 1 are x = 1, 2 and equation 2 has solutions x = 2, -3.2.

Answer 9

Th answer is equation 1 and equation 2 have no solutions.

Answer 10

Can you tell me how you got that? @TheDrowzeeAbra

Answer 11

well. solve them both, keep in mind that

\( |2x - 3| + 5 = 4\implies |2x - 3| =4-5\implies |2x - 3| =-1\\ \quad \\
|2x - 3| =-1\implies
\begin{cases}
+(2x - 3) =-1\\ \quad \\
-(2x - 3) =-1
\end{cases}\\ \quad \\
|5x + 3| - 10 = 3\implies |5x + 3|=3+10\implies |5x + 3|=13\\ \quad \\

|5x + 3|=13\implies
\begin{cases}
+(5x + 3)=13\\ \quad \\
-(5x + 3)=13
\end{cases}\)

Answer 12

unless jdoe0001 has another answer, he's obviously better at it then me

Answer 13

Okay thanks @jdoe0001

Answer 14

Well I looked at the answers and substituted x with each of the numbers given as solutions. Then I looked to see if the answer was the same as the one given in the equation.

Answer 15

Thank you :)