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The sum of the squares of two consecutive natural numbers is 41.Find the number @sepeario @unklerhaukus
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\[x ^{2}+(x+1)^{2}\]
Of course you could substitute values into the equation by guess and check.
Because there are so little square numbers under 40: 1=1, 2=4, 3=9, 4=16, 5=25, 6=36; and from these numbers there is one outstanding solution, 4 squared + 5 squared.
You can also use the quadratic formula for this.
4 &5 ?
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I got this x^2 + x - 20 = 0
4 & - 5?
Ok. Using quadratic formula,
Of course that would be a bit far for this kind of question.
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