| 5x + 13| = -7
No solutions. (Absolute value cannot be less than 0.)
The |x| signs will make x a positive.
Can you understand this question: If x=-1 in the function |x| then what is x equal to.
i want to thank you for helping me with this.
i do not understand that question at all, confluxepic
5x+13 may be positive, zero, or negative.
5x +13 = -7 5x = 20 x = 4 or -5 x - 13= -7 -5 x = 6 x = -6/5
You have to solve it two ways. @faith.cooke1
5x+13=-7 and -(5x+13)=-7.
okay.... both negative and positive.
Yes.
5x+13=-7 What is the first thing to do.
By the way. The solutions we get are false since the whole function is false.
The absolute value on one side can never equal -7.
you subtract 13 from -7. it will look like this, -7-13 and so what you are saying is that there is no solution? or there is?
\[|5x+13|\neq-7\]
okay. i get it but am i right when i said you subtract 13 from -7 cause you have to bring the 13 on the other side of the equal sign and you cant add 13 and 5x. right?
Yes. We can get solutions that way but if we substitute it back in it will be false.
okay. so what is my answer here? its false cause the absolute value cant be less than 0? or its false because there is no substitution?
Its false because the absolute value cannot be negative.
okay. thank you. if i need any more help, could i come to you?
okay thank you though for your time :)
You're welcome.
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