Who Can Find The Solution To This Problem? - Education - Nairaland
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| Who Can Find The Solution To This Problem? by Mrshape(op): 5:00pm On Feb 24, 2020 |
You guys have been great you made my midterm break awesome! The advice you gave for that Scammer is working, I am using the suggested format. The bashing on my use of English thanks for those constructive criticism. Last but not the least Mr mark Anthony suggested correction. I appreciate you guys Let try to solve this 2X -4Y=15 find the integer solutions I will be posting a shape to round it off. |
| Re: Who Can Find The Solution To This Problem? by Kylekent59: 5:32pm On Feb 24, 2020 |
Mrshape:I repeat, nobody should try to solve it. I repeat, nobody should try to solve it. Solving the question will never put food on your table |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 5:36pm On Feb 24, 2020 |
Kylekent59:Ah! Them still day see person like this? So posting here how many rubber of gari e Don put for your table? Mr table |
| Re: Who Can Find The Solution To This Problem? by ekibs11(m): 6:01pm On Feb 24, 2020 |
Y=0
X=7.5 |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 6:14pm On Feb 24, 2020 |
ekibs11:The solutions have to be whole numbers sir. Thanks for the attempt. |
| Re: Who Can Find The Solution To This Problem? by tidalstorm(m): 6:54pm On Feb 24, 2020 |
x and y can mean anything, they are not defined. |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 7:25pm On Feb 24, 2020 |
tidalstorm:no they can't be any integer sir. this is a special type of equation |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 7:35pm On Feb 24, 2020 |
tidalstorm:they are defined in the set of integers they can't mean anything |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 8:23pm On Feb 24, 2020*. Modified: 9:58pm On Feb 24, 2020 |
ekibs11:and tidalstorm the solution is there is no solution because since x and y are integers 2x will always be even and 4y will always be even the sum of two even will always be even so the solution does not exist. that was the experience I wanted to share |
| Re: Who Can Find The Solution To This Problem? by tidalstorm(m): 10:48pm On Feb 24, 2020 |
Mrshape:I get it, There needs to be a difference between an odd number and an even number to get 15. Multiples of 2 and 4 are even numbers. Nice |
| Re: Who Can Find The Solution To This Problem? by Mrshape(op): 10:51pm On Feb 24, 2020 |
tidalstorm:thanks glad you did. |
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