the question is the formula use in calculating depreciation that is reducing balance method which is (1-n√s/c)×100/1 now we were asked to now make each of n,s,and c in the formula the subject of the formula

To make each of n, s, and c the subject of the formula, we need to rearrange the formula accordingly.


Let's start with the given formula:

(1 - n√s/c) × 100/1 = Depreciation

To make n the subject of the formula, we need to isolate n on one side of the equation.

(1 - n√s/c) × 100/1 = Depreciation

First, divide both sides of the equation by 100 to remove the 100/1 fraction:

(1 - n√s/c) = Depreciation/100

Next, subtract Depreciation/100 from both sides to isolate the term with n:

1 - Depreciation/100 = n√s/c

Now, divide both sides of the equation by √s/c:

(1 - Depreciation/100) × c/√s = n

Hence, n = (1 - Depreciation/100) × c/√s.

To make s the subject of the formula:

(1 - n√s/c) × 100/1 = Depreciation

First, divide both sides of the equation by (1 - n√s/c) to isolate the term with s:

100/1 = Depreciation / (1 - n√s/c)

Next, multiply both sides of the equation by (1 - n√s/c) to remove the fraction:

(100/1) × (1 - n√s/c) = Depreciation

Now, subtract Depreciation from both sides to isolate s:

100 - Depreciation = n√s/c

To eliminate the square root, square both sides of the equation:

(100 - Depreciation)^2 = (n√s/c)^2

10000 - 200Depreciation + Depreciation^2 = n^2(s/c)

Lastly, divide both sides of the equation by n^2(s/c) to isolate s:

s = (n^2(s/c)) / (10000 - 200Depreciation + Depreciation^2)

Therefore, s = (n^2(s/c)) / (10000 - 200Depreciation + Depreciation^2).

To make c the subject of the formula:

(1 - n√s/c) × 100/1 = Depreciation

First, divide both sides of the equation by (1 - n√s/c) to isolate the term with c:

100/1 = Depreciation / (1 - n√s/c)

Next, multiply both sides of the equation by c to remove the fraction:

(100/1) × c = Depreciation × c / (1 - n√s/c)

Now, subtract Depreciation × c from both sides to isolate c:

100c - Depreciation × c = n√s

To eliminate the square root, square both sides of the equation:

(100c - Depreciation × c)^2 = (n√s)^2

(100c)^2 - 20000Depreciation × c + (Depreciation × c)^2 = n^2s

Lastly, divide both sides of the equation by n^2 to isolate c:

c = [(100c)^2 - 20000Depreciation × c + (Depreciation × c)^2] / n^2

So, c = [(100c)^2 - 20000Depreciation × c + (Depreciation × c)^2] / n^2.