Anandi is trying to find the highest common factor of   and   using Euclid's Division Algorithm  .In her   step, she gets a divisor of  .

To solve the problem of finding the Highest Common Factor (HCF) using Euclid's Division Algorithm, let's outline the process. However, it seems there are some missing numeric values in your question. I will provide a general step-by-step guide on how to apply Euclid's algorithm, including resolving the steps with hypothetical values for A and B, as you haven't provided them.

1. ### Break Down the Problem

1.1 Identify the given two numbers, denote them as A and B.
1.2 Determine the divisor obtained in step one of the algorithm.
1.3 Apply Euclid's Division Algorithm.

2. ### Relevant Concepts

Euclid's Division Algorithm states that for any two integers A and B (where A > B), the HCF can be found as follows:

$HCF(A, B) = HCF(B, A \mod B)$

This process repeats until B becomes 0, at which point A will be the HCF.

3. ### Analysis and Detail

3.1 First Step: Divide A by B, write the quotient Q1 and remainder R1.

$A = B \cdot Q1 + R1$

3.2 Second Step: Then use B to divide R1, yielding another quotient Q2 and remainder R2:

$B = R1 \cdot Q2 + R2$

3.3 Continue this process until the remainder is zero. The last non-zero remainder is your HCF.

4. ### Verify and Summarize

When the process ends with a remainder of zero, the last non-zero remainder calculated is indeed the HCF of A and B. This procedure efficiently finds the HCF through systematic division.

Final Answer

Once you provide the specific numbers for A and B and the divisor from her step, I can detail the calculations, but using the above method will allow anyone to compute the HCF for any set of two numbers.