Question

Найдите числа H,Q,P такие чтобы числа H,Q,P и 3,5 были пропорциональны числам 4,2,11,5

Answer 1

Найдем число отношения 3,5:5=0,7. Теперь ищем сами числа:
H/4=0,7, H=0,7*4=2,8
Q/2=0,7, Q=0,7*2=1,4
P/11=0,7, P=0,7*11=7,7

Answer 2

Finding Proportional Numbers

To find the numbers H, Q, and P such that they are proportional to 3, 5, and 4, 2, 11, 5, we can use the concept of proportionality.

Let's denote the numbers as H, Q, and P, and the given numbers as a, b, c, d. Then, the proportionality relationship can be expressed as:

a/b = c/d

We can solve for H, Q, and P using this relationship.

Calculation

Using the given numbers 3, 5, 4, 2, 11, 5, we can set up the proportionality equation:

3/5 = H/Q = 4/11

From this, we can solve for H, Q, and P.

Solution

By cross-multiplying, we get: 3 * 11 = 5 * H 11 * 4 = 5 * Q

Solving these equations gives us: H = 33/5 Q = 44/5

Therefore, the numbers H, Q, and P such that they are proportional to 3, 5, and 4, 2, 11, 5 are: H = 33/5 Q = 44/5 P = 4

This solution satisfies the proportionality relationship.