The sum of digits of a two-digit number is 10. When the digits are reversed, the number decreases by 54. Find the changed number.A73B28C82D37Answer: B. 28 Read Explanation: Let the number be $10x+y$when the digits are reversed the number is decreased by 54(10x+y)−54=10y+x(10x+y)-54=10y+x(10x+y)−54=10y+x10x+y−10y−x=5410x+y-10y-x=5410x+y−10y−x=549(x−y)=549(x-y)=549(x−y)=54x−y=6x-y=6x−y=6x+y=10x+y=10x+y=10From this we get $x=8, y=2$Number=28 = 28=28 Read more in App