2010, ISBN: 9786130349394

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fraction… Mehr…

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fractional expression for the golden ratio. It can be denoted in surd form as: sqrt{5}. , Geometrically, the square root of 5 corresponds to the diagonal of a rectangle whose sides are of length 1 and 2, as is evident from the Pythagorean theorem. Such a rectangle can be obtained by halving a square, or by placing two equal squares side by side. Together with the algebraic relationship between v5 and f, this forms the basis for the geometrical construction of a golden rectangle from a square, and for the construction of a regular pentagon given its side (since the side-to-diagonal ratio in a regular pentagon is f). Real Number, Algebraic Number, Decimal Representation, Continued Fraction, Convergent, Golden Ratio, Square Root, Square Root of 2, Square Root of 3, Dynamic Rectangle Bücher > Fremdsprachige Bücher > Englische Bücher Taschenbuch 01.01.2010 Buch (fremdspr.), Betascript Publishing, .201<

2010, ISBN: 6130349394

[EAN: 9786130349394], Neubuch, [PU: Betascript Publishers Jan 2010], Neuware - High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when mult… Mehr…

[EAN: 9786130349394], Neubuch, [PU: Betascript Publishers Jan 2010], Neuware - High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fractional expression for the golden ratio. It can be denoted in surd form as: sqrt{5}. , Geometrically, the square root of 5 corresponds to the diagonal of a rectangle whose sides are of length 1 and 2, as is evident from the Pythagorean theorem. Such a rectangle can be obtained by halving a square, or by placing two equal squares side by side. Together with the algebraic relationship between 5 and , this forms the basis for the geometrical construction of a golden rectangle from a square, and for the construction of a regular pentagon given its side (since the side-to-diagonal ratio in a regular pentagon is ). 96 pp. Englisch<

ISBN: 9786130349394

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fraction… Mehr…

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fractional expression for the golden ratio. It can be denoted in surd form as: sqrt{5}. , Geometrically, the square root of 5 corresponds to the diagonal of a rectangle whose sides are of length 1 and 2, as is evident from the Pythagorean theorem. Such a rectangle can be obtained by halving a square, or by placing two equal squares side by side. Together with the algebraic relationship between 5 and , this forms the basis for the geometrical construction of a golden rectangle from a square, and for the construction of a regular pentagon given its side (since the side-to-diagonal ratio in a regular pentagon is ). Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik<

ISBN: 9786130349394

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fraction… Mehr…

High Quality Content by WIKIPEDIA articles! The square root of 5 is the positive real number that, when multiplied by itself, gives the prime number 5. This number appears in the fractional expression for the golden ratio. It can be denoted in surd form as: sqrt{5}. , Geometrically, the square root of 5 corresponds to the diagonal of a rectangle whose sides are of length 1 and 2, as is evident from the Pythagorean theorem. Such a rectangle can be obtained by halving a square, or by placing two equal squares side by side. Together with the algebraic relationship between 5 and , this forms the basis for the geometrical construction of a golden rectangle from a square, and for the construction of a regular pentagon given its side (since the side-to-diagonal ratio in a regular pentagon is ). Bücher, Hörbücher & Kalender / Bücher / Sachbuch / Naturwissenschaften / Mathematik<

2010, ISBN: 6130349394

Kartoniert / Broschiert, mit Schutzumschlag neu, [PU:Betascript Publishers]