If p and q are non-zero rational numbers, and s and t are irrational numbers, select all of the statements that are always false. the product pq is irrational. the product pt is irrational. the quotient pqpq is irrational. the quotient stst is rational. the product st is irrational.

The product pq is irrational.  Always false

The product pt is irrational.  True.  Think:  3pi is irrational, even tho' 3 is rational, because pi is irrational.

The quotient pqpq is irrational.             Sorry, but neither pqpq nor stst is a
                                                              properly formed quotient.  Try again.
The quotient stst is rational.

The product st is irrational.      Both s and t are irrational.  Multiplying two irrational numbers together does not make the product rational.  Always false.

Yes, that is the correct formula. to solve this problem given the number of years, plug in the number of years for t and plug the whole thing into the

$79500

step-by-step explanation:

75000÷100=750750×106=79500