Search results
Results From The WOW.Com Content Network
The original PS/1 (Model 2011), based on a 10 MHz Intel 80286 CPU, was designed to be easy to set up and use.It featured 512 KB of on-board memory (expandable to 1 MB or 2.5 MB with proprietary memory modules), built-in modem (in American models only) and an optional 30 MB or 40 MB hard disk.
Gisele Caroline Bündchen, a sixth-generation German Brazilian, was born on 20 July 1980 in Horizontina, Rio Grande do Sul, to Vânia (née Nonnenmacher; died in 2024), a bank clerk pensioner, and Valdir Bündchen, a sociologist and writer. [20] [21] [22] Her grandfather, Walter Bündchen, once served as mayor of Horizontina. [23]
In 2011, the F20/F21 1 Series won the Bild am Sonntag magazine Golden Steering Wheel award. [ 59 ] In 2015, the M135i was the Sport Auto magazine winner of best compact car up to €50,000.
The Winchester Model 1897, also known as the Model 97, M97, Riot Gun, or Trench Gun, is a pump-action shotgun with an external hammer and tube magazine manufactured by the Winchester Repeating Arms Company.
However, this equated to a British fiscal horsepower of 14.9 hp (11.1 kW; 15.1 PS) [16] (compared to the 24 hp (18 kW; 24 PS) of the larger engine) and attracted a punitive annual car tax levy of £1 per fiscal hp in the UK. It, therefore, was expensive to own and too heavy and uneconomical to achieve volume sales, so it was unable to compete ...
Since gcd(3, 10) = 1, the linear congruence 3x ≡ 1 (mod 10) will have solutions, that is, modular multiplicative inverses of 3 modulo 10 will exist. In fact, 7 satisfies this congruence (i.e., 21 − 1 = 20).
We can use this fact to prove part of a famous result: for any prime p such that p ≡ 1 (mod 4), the number (−1) is a square (quadratic residue) mod p. For this, suppose p = 4k + 1 for some integer k. Then we can take m = 2k above, and we conclude that (m!) 2 is congruent to (−1) (mod p).
Using the Chinese remainder theorem these are equivalent to p ≡ 1, 9 (mod 20) or p ≡ 3, 7 (mod 20). The generalization of the rules for −3 and 5 is Gauss's statement of quadratic reciprocity. Statement of the theorem