Other properties of the number 176 The number 176 divides 23^2-1 The 176 is a happy number because 1^2+7^2+6^2=86,8^2+6^2=100,1^2+0^2 +0^2=1,ends in unity 176 can be represented as: 176=2^7+48 176=2^2+6^2+6^2+10^2 176=2^3+2^3+2^3+3^3+5^3 176 is an almost prime number being the product of five primes, see A014614 and http://mathworld.wolfram.com/AlmostPrime Divider 176 is also the product of 5 primes, see A048946, and http://mathworld.wolfram.com/DivisorProduct 176 is a number semiperfect, A005835, and panarithmic, A005153, and which can be expressed as the sum of all or some of its divisors: 176=2+4+16+22+44+88 The number 176 is a cake, A000125, as it can be represented as 176=(n^3+5n+6)/6 where n=10 The number 176 is represented in the following Pythagorean triples: 176^+210^2=274^2 176^2+960^2=976^2 176^2+3870^2=3874^2 The number 176 can representation in quadratic fields as: 176=1^2+7*5^2=14^2-5*2^2 176=8^2+7*4^2=16^2-5*4^2 Rafael Parra Machio
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Other properties of the number 176
The number 176 divides 23^2-1
The 176 is a happy number because
1^2+7^2+6^2=86,8^2+6^2=100,1^2+0^2 +0^2=1,ends in unity
176 can be represented as:
176=2^7+48
176=2^2+6^2+6^2+10^2
176=2^3+2^3+2^3+3^3+5^3
176 is an almost prime number being the product of five primes, see A014614 and http://mathworld.wolfram.com/AlmostPrime
Divider 176 is also the product of 5 primes, see
A048946, and http://mathworld.wolfram.com/DivisorProduct
176 is a number semiperfect, A005835, and panarithmic, A005153, and which can be expressed as the sum of all or some of its divisors:
176=2+4+16+22+44+88
The number 176 is a cake, A000125, as it can be represented as
176=(n^3+5n+6)/6 where n=10
The number 176 is represented in the following Pythagorean triples:
176^+210^2=274^2
176^2+960^2=976^2
176^2+3870^2=3874^2
The number 176 can representation in quadratic fields as:
176=1^2+7*5^2=14^2-5*2^2
176=8^2+7*4^2=16^2-5*4^2
Rafael Parra Machio
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