Find the product of the reciprocal of 9 16and-11 18?

Answer 1

To find the product of the reciprocals of the fractions 9/16 and -11/18, we first find the reciprocals of each fraction. The reciprocal of 9/16 is 16/9, and the reciprocal of -11/18 is -18/11. Next, we multiply these reciprocals together: (16/9) * (-18/11) = -288/99. Finally, we simplify the fraction by dividing both the numerator and denominator by their greatest common divisor, which is 9, resulting in the final product of -32/11.

Answer 2

Oh, what a happy little math question we have here! To find the product of reciprocals, we simply flip the fractions. So, the reciprocal of 9/16 is 16/9, and the reciprocal of -11/18 is -18/11. When we multiply these two fractions together, we get 288/99. Remember, there are no mistakes in math, just happy little accidents!

Answer 3

Sure thing, honey. To find the product of the reciprocals of those numbers, you just need to flip them upside down. So, the reciprocal of 9/16 is 16/9, and the reciprocal of -11/18 is -18/11. Multiply those bad boys together and you get -288/99. Voilà!

Answer 4

The product of the reciprocal of 9/16 amd -11/18 is -176/162

Answer 5

16/9 x -11/18 = -176/162