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How did Karl Gauss sum the integers of 1 to 100?
IN his head, bitchez! Or in longer words: by noting 1+100=101, 2+99=101, ... , 50+51=101 50 pairs of numbers summing to 101, so 50x101 = 5050
What is Gauss method?
Gauss's method was to find the sum of 1-100. He tried adding with pairs 1 + 100 = 101, 2 + 99 = 101 and so on. Each pairs was going to equal 101. Half of 100 is 50, 50 x 101 = 5,050.
What numbers can go into 101?
The only numbers that divide evenly into 101 are 101 and 1. This means that 101 is a prime number.
What is the square root of a centillion?
A centillion = 10303 So sqrt(centillion) = (10303)1/2 = 101/2*(10302)1/2 = sqrt(10)*10151 = 3.162*10151 approx.
Is 4.7 closer to 0 1.2 or 1?
closer to 1.2
Is 3 out of 8 closer to 1 out of 2 or 1?
Closer to 1/2
Is the fraction 3 5 closer to 1 2 or 1?
It is closer to 1/2
Is 2/5 closer to 1 or 0?
2/5 is closer to 0.
Is 4/9 closer to 1/2 or 0?
0
Is 0.67 closer to 2 or 1?
0.67 is closer to 1
What 2 number multiplied together equals 101?
101 X 1 = 101
Is two thirds closer to a half or a whole?
it's closer to 1/2 1/2 = 3/6 2/3 = 4/6 1 = 6/6 4 is closer to 3 so 2/3 is closer to 1/2
Is 2 3 closer to 1 2 or is 2 5?
2/5 is closer.
102-101-1 move one digit and make this correct?
It's............101-102=1......right?.........well..........101-102+1.....with an expoent of 2 in 10"2"!
Is .2 closer to 1 than .6?
No. .2 is closer to .6
What is the sum of numbers from 1 to 101?
The sum of numbers from 1 to 101 can be calculated using the formula for the sum of an arithmetic series, which is n/2 * (first term + last term), where n is the number of terms. In this case, the first term is 1, the last term is 101, and there are 101 terms in total. Plugging these values into the formula, we get 101/2 * (1 + 101) = 101/2 * 102 = 5151. Therefore, the sum of numbers from 1 to 101 is 5151.
Is the number 2 closer to 0 or 1?
obviously closer to 1
