The sum of three numbers is 95 . The first number is 7 less than the third. The second number is 4 times the third. What are the numbers? First number:

Let the third number be \( x \). Then, the first number can be expressed as \( x - 7 \) and the second number as \( 4x \). According to the problem, the equation would be: \[ (x - 7) + 4x + x = 95 \] Combining like terms gives us: \[ 6x - 7 = 95 \] Adding 7 to both sides results in: \[ 6x = 102 \] Dividing both sides by 6 gives: \[ x = 17 \] Now we can find the first and second numbers: - First number: \( x - 7 = 17 - 7 = 10 \) - Second number: \( 4x = 4 \times 17 = 68 \) Thus, the three numbers are: First number: 10, Second number: 68, Third number: 17. Need more math wizardry? The world of numbers is like a thrilling mystery story! Each equation is a clue, revealing the secrets of the digits. You can surprise your friends with your math prowess and share this clever approach to problem-solving — who knew math could be so fun? Want to explore similar mathematical puzzles? You can find various brain-teasers and challenges in books about recreational mathematics or puzzle websites! These often include problems ranging from beginner to advanced levels, promising a delightful journey through logical reasoning and number play.