- Law
of Sines In trigonometry, the law
of sines,
sine law,
sine formula, or
sine rule is an
equation relating the
lengths of the
sides of any
triangle to...
- In computing, floating-point
arithmetic (FP) is
arithmetic that
represents subsets of real
numbers using an
integer with a
fixed precision,
called the...
-
allow expanding the
sine, the cosine, and the
tangent of a sum or a
difference of two
angles in
terms of sines and
cosines and
tangents of the
angles themselves...
-
Numerical methods involving interval arithmetic can
guarantee relatively reliable and
mathematically correct results.
Instead of representing a
value as a single...
- A
timeline of numerals and
arithmetic. c. 20,000 BC — Nile Valley,
Ishango Bone: suggested,
though disputed, as the
earliest reference to
prime numbers...
-
likely the
first to
constrain the use
of the word to just the
study of arithmetic and geometry. By the time
of Aristotle (384–322 BC) this
meaning was...
-
primitive root
of zN − 1). This
method would produce an
exact table in
exact arithmetic, but has
errors in finite-precision floating-point
arithmetic. In fact...
-
meeting of the ****ociation,
which was held in
Cambridge in 1833;
although limited to Algebra, Trigonometry, and the
Arithmetic of Sines, it is one
of the...
- area. In
Chapter 2
of his Brāhmasphuṭasiddhānta,
entitled Planetary True Longitudes,
Brahmagupta presents a
sine table: 2.2–5. The
sines: The Progenitors...
- the
respective angles (as
shown in the diagram). The law
of sines (also
known as the "
sine rule") for an
arbitrary triangle states: a sin A = b sin...
