Question

4. Если a/c = B, 1/b = c/z , то чему равно a/z?помогите пожалуйста, срочно!!​

Answer 1

$\displaystyle\bf\\\frac{a}{c} =b \ \ \Rightarrow \ \ a=bc\\\\\\\frac{1}{b} =\frac{c}{z} \ \ \Rightarrow \ \ z=bc\\\\\\\frac{a}{z} =\frac{bc}{bc} =1\\\\\\Otvet \ : \ \frac{a}{z} =1$

Answer 2

Problem Statement

You are given the equations: - a/c = B - 1/b = c/z

You need to find the value of a/z.

Solution

To find the value of a/z, we can start by rearranging the equations given.

From the first equation, we have: a = B * c

From the second equation, we have: b = z/c

Substituting the values of a and b in terms of B, c, and z, we get: a/z = (B * c) / (z/c)

Simplifying the expression, we get: a/z = B * (c/c)

Since c/c is equal to 1, the expression simplifies further to: a/z = B

Therefore, the value of a/z is equal to B.

Let me know if you need any further assistance!