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(4.) The product of two numbers is the greatest 2 -digit number. If one of the numbers is -11 , find the other number.
On dividing -8016 by 
x, the answer obtained is -16 . Find the value of integer 
x.
Evaluate the following.
(2) 
49 ×89 ×(-107)×0×412
(c) 
48÷(-16)

{:[" (C) "(-8)×(-16)],[[12+9]÷[-9÷3]]:}

(44.) The product of two numbers is the greatest 22 -digit number. If one of the numbers is 11-11 , find the other number.\newlineOn dividing 8016-8016 by x x , the answer obtained is 16-16 . Find the value of integer x x .\newlineEvaluate the following.\newline(22) 49×89×(107)×0×412 49 \times 89 \times(-107) \times 0 \times 412 \newline(c) 48÷(16) 48 \div(-16) \newline (C) (8)×(16)[12+9]÷[9÷3] \begin{array}{l} \text { (C) }(-8) \times(-16) \\ {[12+9] \div[-9 \div 3]} \end{array}

Full solution

Q. (44.) The product of two numbers is the greatest 22 -digit number. If one of the numbers is 11-11 , find the other number.\newlineOn dividing 8016-8016 by x x , the answer obtained is 16-16 . Find the value of integer x x .\newlineEvaluate the following.\newline(22) 49×89×(107)×0×412 49 \times 89 \times(-107) \times 0 \times 412 \newline(c) 48÷(16) 48 \div(-16) \newline (C) (8)×(16)[12+9]÷[9÷3] \begin{array}{l} \text { (C) }(-8) \times(-16) \\ {[12+9] \div[-9 \div 3]} \end{array}
  1. Identify Greatest 22-Digit Number: Identify the greatest 22-digit number and set up the equation for the first problem.\newlineThe greatest 22-digit number is 9999.\newlineEquation: 11×x=99-11 \times x = 99\newlineSolve for x: x=9911x = \frac{99}{-11}\newlinex=9x = -9
  2. Set Up Equation: Solve the division problem.\newlineGiven: 8016/x=16-8016 / x = -16\newlineSolve for x: x=8016/16x = -8016 / -16\newlinex=501x = 501

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