Question

Сравните числа p и k,если 7/9 числа p равны 35% числа k.(числа не могут быть цифрами нуль).Ребят срочно нужно!Только отличайте дробную черту \ от знака деления :

Answer 1

7\9P = 0.35K 
35\100 = 7\20
7P\9 = 7K\20
140P = 63K
P = (63\140)K = 0.45K
P > K

Answer 2

Comparing Numbers p and k

To compare the numbers p and k, given that 7/9 of p equals 35% of k, we can set up the following equation:

7/9 * p = 35/100 * k

To solve for the relationship between p and k, we can use this equation and the given information.

Solving for the Relationship

Let's solve for the relationship between p and k using the given equation:

7/9 * p = 35/100 * k

First, we can simplify the fractions: - 7/9 simplifies to 7/9 - 35/100 simplifies to 7/20

So the equation becomes: 7/9 * p = 7/20 * k

Now, to compare p and k, we can rearrange the equation to solve for p in terms of k: p = (7/9) / (7/20) * k

Simplifying further: p = (7/9) * (20/7) * k p = 20/9 * k

Conclusion

Therefore, the relationship between p and k is that p is equal to 20/9 times k.