Assuming the given statements to be true, determine which of the two conclusions, I and II, definitely follow from them.

Given relation:
$G>B\le P=X\ge T<A\le H=J$
Conclusions:
I. $X\ge B$
II. $T<J$

Correct Answer: Both conclusions I and II follow

Step-by-step Explanation:

We are given the following combined inequality relation:

$G>B\le P=X\ge T<A\le H=J$

Let us analyze each conclusion one by one:

Conclusion I: $X\ge B$

To check the relationship between $X$ and $B$, let us extract the relevant path from the given statement:

$B\le P=X$

Since $P=X$, we can substitute $X$ for $P$ in the inequality:

$B\le X$

Reversing this inequality gives:

$X\ge B$

Thus, Conclusion I definitely follows.

Conclusion II: $T<J$

To check the relationship between $T$ and $J$, let us extract the relevant path from the given statement:

$T<A\le H=J$

Since $H=J$, we can substitute $J$ for $H$:

$T<A\le J$

Combining the strict inequality $T<A$ with $A\le J$ directly yields:

$T<J$

Thus, Conclusion II definitely follows.

Since both Conclusion I and Conclusion II are true, the correct option is Both conclusions I and II follow.