If1023  ba and2ab , then the value of33 827 ba  will be

The given equations are:

1. b^10 = a^23
2. a^2 = b

We can substitute equation 2 into equation 1 to get:

(b^2)^10 = a^23 b^20 = a^23

Now, we can express a in terms of b using equation 2:

a = sqrt(b)

Substitute this into the equation b^20 = a^23 to get:

b^20 = (sqrt(b))^23 b^20 = b^(23/2)

This implies that 20 = 23/2, which is not possible. Therefore, there seems to be a mistake in the problem as it is not consistent.

If the problem is consistent, then we can find the value of b^33 - a^27 by substituting the values of a and b from the given equations. However, in this case, it is not possible to find the value due to inconsistency in the problem.