To find the quotient of ((16x^4 + 72) \div (2x + 6)), first factor out the common terms. The expression can be simplified to ((8x^4 + 36) \div (x + 3)). Then, perform polynomial long division or synthetic division to get the final result. The quotient will depend on those calculations.
The quotient is 8
-72/9 = -8
5x-72
To find two numbers that give a quotient of 72, you can use the equation ( \frac{a}{b} = 72 ). For example, if you choose ( a = 72 ) and ( b = 1 ), the quotient is 72. Alternatively, you could use ( a = 144 ) and ( b = 2 ) for the same result. There are infinitely many pairs of numbers that can achieve this, such as ( a = 360 ) and ( b = 5 ).
24
The quotient is 8
2*36=72
-72/9 = -8
A quotient is the answer when you divide 2 numbers. For example if you divide 72 by 3, you get 24 as a quotient.
36.
2x2 - 72 would be factored into (2x - 12)(x + 6) or (2x + 12)(x - 6) To double check, multiply each pair: (2x - 12)(x + 6) = 2x2 + 12x - 12x - 72 = 2x2 - 72 (2x + 12)(x - 6) = 2x2 - 12x + 12 x - 72 = 2x2 - 72
It is 8 degrees BTDC
5x-72
16+2x=-56 -56-16=2x -72=2x x=-72/2 x=-36
24
2x + 7 = 79 Subtract '7' from both sides/ Hence 2x = 72 Divide both sides by '2' Hence x = 36 .
the quotient of 2 numbers is 8. The sum of the 2 numbersis 72. What are the 2 numbers