Question

На отрезке NL, длина которого 24 см, отмечена точка М. Какова отрезков NМ и МL, если отрезок NМ в 2 раза короче отрезка МL.

Answer 1

N8m16l
24:3=8
nm=8
ml=nm+nm
nm=8 ml=16

Answer 2

Given Information

The length of the segment NL is 24 cm, and a point M is marked on it. We need to find the lengths of the segments NM and ML, given that the segment NM is 2 times shorter than the segment ML.

Solution

Let's denote the length of segment NM as x and the length of segment ML as y.

Given that the segment NM is 2 times shorter than the segment ML, we can express this as an equation: x = 2y

Also, the total length of the segment NL is 24 cm, so we have: x + y = 24

Solving for NM and ML

We can solve the system of equations to find the lengths of NM and ML.

Substituting the value of x from the first equation into the second equation: 2y + y = 24 3y = 24 y = 8

Now that we have the value of y, we can find the value of x using the first equation: x = 2y x = 2*8 x = 16

So, the length of segment NM (x) is 16 cm, and the length of segment ML (y) is 8 cm.

Therefore, the length of segment NM is 16 cm, and the length of segment ML is 8 cm.

Conclusion

The lengths of the segments NM and ML are 16 cm and 8 cm, respectively.