What Four Digit Positive, Whole Number Has Its Last And First Digits Equal

Riddle: What four digit positive, whole number has its last and first digits equal, addition of its last two digits is equal to its second digit. And the product of the squares of its last two digits is equal to four two noughts.

Answer: 5945. 5=5. 4+5=9=second digit 4^2 x 5^2 = 400 = four two noughts

Source: https://www.riddles.com/index.php/5424

What four digit positive, whole number has its last and first digits equal, addition of its last two digits is equal to its second digit. And the product of the squares of its last two digits is equal to four two noughts. — What four digit positive, whole number has its last and first digits equal by Moroyei Bayelsa Ebiakpo v1.

Riddle: What four digit positive, whole number has its last and first digits equal, addition of its last two digits is equal to its second digit. And the product of the squares of its last two digits is equal to four two noughts. Answer: 5945. 5=5. 4+5=9=second digit 4^2 x 5^2 = 400 = four two noughts — by Moroyei Bayelsa Ebiakpo v2.