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Mathematics 18 Online
OpenStudy (anonymous):

How to do this ? Medal will be awarded

OpenStudy (anonymous):

Using complete sentences, write an indirect proof proving that if x = 40, then 2 over 5x − 7 ≠ 13.

OpenStudy (anonymous):

I really need help please

OpenStudy (charlotte123):

If x = 40 - Then 2 over 5x − 7 ≠ 13 <--- You use 40 and replace It for x In the proof.

OpenStudy (charlotte123):

2 over 5x − 7 ≠ 13 ----> 2/5(40) ≠ 13 ---> 16 ≠ 13 <---

OpenStudy (anonymous):

so step 1is 2/5(40) ≠ 13

OpenStudy (nikato):

To start an indirect proof u will state the opposite of what ur trying to prove

OpenStudy (nikato):

So 5x-7=13

OpenStudy (anonymous):

@nikato that is how you start the proof

OpenStudy (nikato):

Oops, it's 2/5x-7

OpenStudy (anonymous):

Oh ok

OpenStudy (anonymous):

so how does the x=40 fit with this

OpenStudy (nikato):

But u said indirect proof @arilove1d

OpenStudy (shamil98):

\[\huge \frac{2} {5x - 7} \ne 13 , ~\text{for}~x = 40\] \[\huge \frac {2}{5(40) - 7} \ne 13 ~~~~~~ \frac{2}{200-7} \ne 13\] \[\huge \frac {2}{193} \ne 13 \]

OpenStudy (shamil98):

writing in latex without the equation editor is tedious..

OpenStudy (shamil98):

In your paragraph write that when you substitute with x = 40, you get 2/193 , which is not equal to 13, therefore .....(blah blah blah and so on)

OpenStudy (anonymous):

yeah its an indirect proof . Im sonfused on how you make one i know you start it with t he opposite of what you want to prove

OpenStudy (anonymous):

*confused

OpenStudy (nikato):

Ok, so with what I said above. After that when u write in complete sentences how to find x with the opposite equation

OpenStudy (anonymous):

Wouldnt it be 2/5(40)-7=13

OpenStudy (nikato):

U should have two different answers. And then say something by contradiction of the given x=40 and the answer u got, therefore 2/5x-7 doesn't equal 13. Something like that I guess

OpenStudy (nikato):

Yea, or u could do what's just did. And said becuz they are not equal, there's a condtradition

OpenStudy (anonymous):

Thank you @nikato

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