Question

Дано уравнение 13x+10y=2017,где х и у - натуральные числа.Найдите наименьшее возможное значения у в данном уравнении (в ответе указываете только число)

Answer 1

Натуральное число - все числа используемые при счете.
(13×86)+(10×90)=2018
Блин, у меня только 2018 получилось

Answer 2

I can help you solve this equation.

The equation 13x + 10y = 2017 has infinitely many solutions in natural numbers, since we can always increase x by 10 and decrease y by 13 to get another pair of natural numbers that satisfy the equation. To find the smallest possible value of y, we need to find the largest possible value of x that is still a natural number.

To do this, we can divide both sides of the equation by 13 and get x + (10/13)y = 155.15. Since x is a natural number, the fraction (10/13)y must also be a natural number. This means that y must be a multiple of 13. The smallest multiple of 13 that is greater than or equal to 155.15 is 169. Therefore, y = 169 is the smallest possible value of y that satisfies the equation.

You can check this by plugging in y = 169 into the original equation and solving for x. You will get x = 2, which is a natural number. So, the solution is (x, y) = (2, 169).

The answer to your question is 169.

If you want to see more steps or use an online calculator to solve equations, you can visit these websites. I hope this was helpful. Have a nice day!