What all numbers can you make out of 3 4 5 and 5?

Answer 1

Using the numbers 3, 4, 5, and 5, you can create various numbers through mathematical operations like addition, subtraction, multiplication, and division. Some possible numbers include 7 (3+4), 1 (4-3), 20 (4*5), 1 (5/5), 0.6 (3/5), and 9 (5+4). The combinations are not limited to these examples, as there are multiple ways to manipulate these numbers to form different numerical values.

Answer 2

These are the different numbers you can make using only the digits 3, 4, 5, and 5 that can be expressed on paper using no other mathematical modifying symbols and are unequal to each other. All final answers are given in base 10. 3 = 3

4 = 4

5 = 5

34 = 34

3^4 = 81

35 = 35

3^5 = 243

345 = 345

34^5 = 45,435,424

3^45 = 2,954,312,706,550,833,698,643

3^(4^5) = 3.7339184874102004353295975418487 e+488

34base5 = 19

355 = 355

3^55 = 174,449,211,009,120,179,071,170,507

35^5 = 52521875

3^(5^5) = 1.0090693129609494279226774151981 e+1491

543 = 543

5^43 = 1136868377216160297393798828125

54^3 = 157464

5^(4^3) = 5.4210108624275221700372640043497e+44

435 = 435 43^5 = (You get the idea about how huge these numbers can get) 4^35 4^(3^5) 43base5 453 4^53 45^3 4^(5^3)

455 4^55 45^5 4^(5^5)

54

5^4

43

4^3 3 4 43 5

53

5^3 55 5^5 The 4 digit ones get complicated, so I'll do one sequence 3455 345^5 34^55 3^455 34^(5^5) 3^(45^5) 3^(4^55) 3^(4^(5^5)) 34base55 = 169 (34base5)^5 34base(5^5) Please note that using "^" and "base" are not modifiers on paper. 4^3 looks like: 3 4 and 43base5 looks like: 43 5 Some numbers were redundant so I didn't list them such as 4base5 which is equal to 4. 5base4 is not a number since 5 is not used in base 4. Anyway, I think I sprained myself once I got the bright idea of using bases and powers. Hope this helped. Sorry about the poor formatting of this answer.