149
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Let the two numbers be a and b. Then ab = 100 and thus b = 100/a, and a + b = 49.
Substituting for b in the second identity gives : a + 100/a = 49
Multiplying throughout by a produces : a2 + 100 = 49a
Re-arranging into standard quadratic form this becomes : a2 - 49a + 100 = 0.
This can be solved using the quadratic formula or by completing the square.
Let's complete the square.
(a - 24.5)2 - 500.25 = 0
(a - 24.5)2 = 500.25
a - 24.5 = √500.25 ≈ ± 22.366
a = 24.5 ± 22.366
Then a = 46.866 and 2.134.............which gives the two numbers required to solve this problem.
± 2.645751^4 = 49
49/100 is less than 0.5 but 50/100 equals 0.5
To find the value of "times 9" that equals 441, you would need to divide 441 by 9. Therefore, 441 ÷ 9 = 49. So, 49 times 9 equals 441.
12.25 x 4 = 49
How about: 7*7 = 49 or 1*49 = 49