Question

Aob=150 aoc:boc=1:4 aoc,boc-?

Answer 1

Ответ:

незнаю

незаню балы срочно нужнынезнаю

незаню балы срочно нужны

Объяснение:

незнаю

незаню балы срочно нужнынезнаю

незаню балы срочно нужнынезнаю

незаню балы срочно нужнынезнаю

незаню балы срочно нужны

Answer 2

It seems like you're referring to a geometric configuration involving points A, B, and C. You've provided the information that the length of segment AB is 150 units and the ratio of the lengths of segments AOC to BOC is 1:4. You're looking for the lengths of segments AOC and BOC.

Let's denote the length of segment AOC as x and the length of segment BOC as y. According to the given information:

1. Length of AB = 150 units
2. Ratio of AOC to BOC = 1:4

This can be written as:

x : y = 1 : 4

Since the total length of AC is the sum of AOC and BOC, we have:

AC = AOC + BOC

Given that AB = 150 units, we can use the Pythagorean theorem to relate the lengths of AC, AOC, and BOC in a right triangle ABC:

AC^2 = AB^2 + BC^2

Substituting the values:

(AC - y)^2 = AB^2 + y^2

AC^2 - 2yAC + y^2 = AB^2 + y^2

AC^2 - AB^2 = 2yAC

Now, substitute the value of AC using the ratio of AOC to BOC:

AC = AOC + BOC AC = x + y

So,

(x + y)^2 - AB^2 = 2y(x + y)

Solve for x:

x^2 + 2xy + y^2 - AB^2 = 2xy + 2y^2 x^2 + y^2 - AB^2 = 2y^2 x^2 = 2y^2 + AB^2 - y^2 x^2 = y^2 + 150^2

Now you have an equation that relates the lengths of segments x and y:

x^2 = y^2 + 150^2

However, this equation is not sufficient to find exact values for x and y without additional information or constraints. If you have more information about the angles or the relationship between these segments, I might be able to assist you further.