What double digits can be represented by dialing 6 beads on the calculator?

What double digits can be represented by dialing 6 beads on the calculator?


  60、51、15、42、24、33、



Use 5 beads to set 3 digits on the calculator. What's the biggest


900
The first one is up and down and the last two are empty



There are five beads in the calculator to put three digits, the largest is


Up and down 3 = 800 in 100 position, up and down 1 = 50 in 10 position, up to 850



Only when the unknowns in the equation are replaced by the solutions in the equation can the equation represented by the equation hold. Is that right? Why!


Yes, the equation is the process of solving, and the unknown is the solution



If both sides of the equation add (or subtract) the same number, the equation still holds______ (judge right or wrong)


If the same number is added (or subtracted) on both sides of the equation, the equation still holds. This statement conforms to the nature of the equation, so it is correct



If you add or subtract the same number on both sides of the equation, the equation holds. Is it √ or ×


Yes



When solving the equation, it is based on a number on both sides of the equation, and the equation still holds
What's in the brackets?


If you add (or subtract) the same number on both sides of the equation, the equation still holds



How to solve the equation with unknowns on both sides of the equation


When there are unknowns on both sides, move the right one to the left



In the equation 3 × () - 2 × () = 15, fill in a number in the brackets, so that the two numbers meet the conditions respectively; 1. The two numbers are opposite to each other; 2. The sum of the two numbers is 15


3×(3 )-2×(-3 )=15



Put the nine numbers 1, 2, 3, 4, 5, 6, 7, 8 and 9 into the following nine squares, each number can only be used once, so that the equation holds. □ × □ × (□ + □ + □) × (□ + □ -) = 2002


2002 = 2 × 7 × 11 × 13, 9 + 8-6 = 11, 1 + 3 + 4 + 5 = 13, so the answer is: 2 × 7 × (1 + 3 + 4 + 5) × (9 + 8-6) = 2002