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Since the sides of the rectangles are in the same proportion (namely 1.618...), we get: Now, let's return to the Fibonacci Sequence. The ratio of consecutive terms forms a sequence itself. Suppose we know that this sequence converges to some real number (we can prove this in a lesson on geometric sequences).
Between what two consecutive integers does each square root lie? sqr(7)=? sqr(20)=? sqr(62)=? i don't understanding so explain me this.et's say the question is: sqr(17)=? So we are looking to find the two consecutive integers between which this square root lies. Since the square root of 16 is 4, we now have the lower of our two integers.