hihihi

avatar
Usernamehihihi
Score285
Membership
Stats
Questions 25
Answers 93

-1
436
0
avatar+285 
hihihi  Jan 9, 2021
-1
463
2
avatar+285 
hihihi  Jan 6, 2021
0
479
2
avatar+285 
hihihi  Jan 5, 2021
 #1
avatar+285 
0
Jan 11, 2021
 #3
avatar+285 
+1

Here there are two way to do it in the link https://web2.0calc.com/questions/maths_68552 but they got 40 

Here is one way by TheXSquaredFactor:

Let's consider properties of integers that fit the following conditions.

Even three-digit number

Less than 500

Comprised of the digits 1 to 5

It is probably easiest to consider the possibilities for the final digit first. Because one criterion is an even number, the final digit must be either a 2 or a 4. 

 

Eliminating possibilities for the first digit is relatively simple, as well. The numbers must not exceed 500, so the first digit of this three-digit integer cannot be a 5 because it would violate the aforementioned criterion. Otherwise, though, no restriction exists for the beginning digit, so the numbers 1 to 4 are all candidates for the first digit

 

Excluding the digit restriction, the middle digit cannot affect the ability for a number to qualify for any of the predetermined conditions. Therefore, 1 to 5 are all possibilities. 

 

There are 4 possibilities for the first digit, 5 possibilities for the middle digit, and 2 for the last digit. The product is the number of integers that satisfy the preset conditions. \(4*5*2= 40 \)

Here is the second way by ElectricPavlov:

First digit cannot be 5 so yo have   4 * 5 * 5 possible numbers = 100

    2 out of 5 will be even as 2 and 4 are the only evens     2/5 x 100 = 40 possibilities.

Jan 11, 2021
 #1
avatar+285 
0

There is a link to the same problem 

https://web2.0calc.com/questions/help_87069

Hope this link helps

 

 

 

 

 

 

- hihihi

 

 

 

coolcoolcool

Jan 11, 2021