08.05.2015 Views

May-2015

May-2015

May-2015

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

AUDITING<br />

P<br />

H<br />

A<br />

S<br />

E<br />

I<br />

Start<br />

Selecting sample transaction<br />

from the Accounting Balance<br />

Apply substantial testing on<br />

the samples selected<br />

Identify the transactions<br />

which violated Rules etc and<br />

find out the admissible value<br />

of the traansactions<br />

Form a new transaction data<br />

set after incorporating the<br />

audited value and apply x 2 test<br />

Select samples from<br />

the same intervel in the<br />

transaction data set where<br />

x 2 variate maximum<br />

Identify the intervel where<br />

x 2 variate maximum<br />

A1 = Ur *SE* N √ (1- n 1<br />

/N)<br />

By substituting the value of SE = SD/√ (n1) in the<br />

above equation, the precision will be<br />

A1 = Ur * SD/√ (n 1<br />

)* N √ (1- n 1<br />

/N)<br />

By simplifying the above equation the precision will<br />

become<br />

A1 = Ur * σ1* N 2 √ ((N/ n 1<br />

) -1)<br />

Let the cost auditor takes additional samples n2.. The<br />

total number of samples will be n1+n2. Since the new<br />

admissible audited value is substituted Standard deviation<br />

of the book value will vary from the earlier, which is σ2.<br />

The new precision level A2 for all n1+n2 samples will be<br />

A2 = Ur * σ 2<br />

* N 2 √ ((N/ n 1<br />

+n 2<br />

) -1)<br />

A2 / A1 = (σ 2<br />

/ σ 1<br />

)* ( √ ((N/ n 1<br />

+n 2<br />

) -1)/ √ ((N/ n 1<br />

) -1))<br />

A2 / A1 = (σ 2<br />

/ σ 1<br />

)* ( √N/ (n 1<br />

+ n 2<br />

) – 1)/ ((N/ n 1<br />

) -1))<br />

A2 / A1 = (σ 2<br />

/ σ 1<br />

)*( √ (N - (n 1<br />

+ n 2<br />

) / (N - n 1<br />

))* n 1<br />

/<br />

(n 1<br />

+ n 2<br />

))<br />

Since n1 < n 1<br />

+ n 2<br />

n 1<br />

/ (n 1<br />

+ n 2<br />

) < 1 (4.5)<br />

Whether<br />

transaction data<br />

set satisfiex x 2 test<br />

Yes<br />

No<br />

On the other hand<br />

(n 1<br />

+ n 2<br />

)> n 1<br />

- (n 1<br />

+ n 2<br />

) < - n 1<br />

N - (n 1<br />

+ n 2<br />

) < N - n 1<br />

(N - (n 1<br />

+ n 2<br />

) / (N - n 1<br />

)) < 1 (4.6)<br />

Calculate of the mean,<br />

Standrad Deviation and<br />

Precision (A) of the<br />

samples selected<br />

σ 2<br />

/ σ 1<br />

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!