Answer:
The product will be less than the second factor.
Explanation:
Given the expression

solving to determine the product value






As the value of the second factor is:

And the product value is:

It is clear that the product value 'y = 1.12' is lesser than the second factor value '1.4'.
i.e. 1.12 < 1.4
Thus, the product will be less than the second factor.