111 + 11 + 1 = 123
123/3 = 41 so integers are 39, 41 and 43
x is lowest of the integers so x + (x + 2) + (x + 4) = 123 ie 3x + 6 = 123 so 3x = 117 and x = 39, so integers are 39, 41 and 43
Yes, you can easily determine if a number is divisible by 3 by checking if the sum of its digits is divisible by 3. For example, for the number 123, the sum of the digits is 1 + 2 + 3 = 6, which is divisible by 3, so 123 is also divisible by 3. This rule makes it straightforward to identify multiples of 3.
:/ We can write it this way: x - 1 + x + x + 1 = 126. 1s cancel out, so we get 3x = 126. 126/3 = 42. Answer: 41, 42, 43.
39, 41, 43 Let x represent the smallest of these numbers. From the problem, we know x+(x+2)+(x+4)=123 Solving for x: 3x+6=123 3x=117 x=117/3=39 So our integers are: 39, 41, 43
123/3 = 41 so integers are 39, 41 and 43
Suppose the smaller number is x, then the bigger number is x+7 Their sum is 123 ie x + (x+7) = 123 or 2x + 7 = 123 or 2x = 123 - 7 = 116 so that x = 58 and then x+7 = 65 The two numbers are 58 and 65
E = Sum(i1, i2, .. in) / N So 44 + 123 = 167, N = 2 which make E = 83.5 or "average" of the values.
x is lowest of the integers so x + (x + 2) + (x + 4) = 123 ie 3x + 6 = 123 so 3x = 117 and x = 39, so integers are 39, 41 and 43
675:929::123:___ SOLUTION : Sum Of Digits in 675 is 6+7+5 = 18 Sum Of Digits in 929 is 9+2+9 = 20 Therefore, difference between them is 2 Sum Of Digits in 123 is 1+2+3 = 6 and sum of digits in 242 is 2+4+2 is 8 Therefore, difference is same So, the answer is 242
There are many answers: if numbers can be repeated-1)all '1s' and all '3s' 2)4'1s' and so on....
5 number 1s so far
You combine life & internet so in a sum formation (Internet + life = cyberspace)
Yes, you can easily determine if a number is divisible by 3 by checking if the sum of its digits is divisible by 3. For example, for the number 123, the sum of the digits is 1 + 2 + 3 = 6, which is divisible by 3, so 123 is also divisible by 3. This rule makes it straightforward to identify multiples of 3.
Suppose the first term is a, the second is a+r and the nth is a+(n-1)r. Then the sum of the first five = 5a + 10r = 85 and the sum of the first six = 6a + 15r = 123 Solving these simultaneous equations, a = 3 and r = 7 So the first four terms are: 3, 10, 17 and 24
:/ We can write it this way: x - 1 + x + x + 1 = 126. 1s cancel out, so we get 3x = 126. 126/3 = 42. Answer: 41, 42, 43.
Let a be the first number and b the second number then, (1) a = 8 + 2b and (2) a + b =123 From (2) a = 123 - b substituting for a in (1) gives :- 123 - b = 8 + 2b , 3b = 115, b = 115/3 = 38⅓. and substituting for this in (2) gives :- a + 38⅓ = 123, a = 123 - 38⅓ = 84⅔. So, a = 84⅔ and b = 38⅓