Examples of the the word, b , in a Sentence Context
The word ( b ), is the 828 most frequently used in English word vocabulary
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- Are:: | a | \LE b \IFF - b \LE a \LE b : | a | \GE b \IFF a \LE - b \ b ox, b ,\LE a These relations may b e used to solve inequalities involving a b solute
- A b solute, as the common denization, without any limitation or restraint; * (, b ,) limited, as when the Sovereign grants letter of denization to an alien, and
- B, a ) \; \Right arrow \; a = b or, equivalently,: \for all a, b \in X, \ R (a, b ,) \and a \NE b \Right arrow \not R ( b , a ). The usual order relation ≤ on the
- Is called Alta gigantic, and those that owe this are called su b mits NATU; (, b ,) Gigantic acquisition, not b y nature b ut b y acquisition or denization, b eing
- To salvation," and as b eing the rule and ultimate standard of faith.: (, b ,) The Apostles' Creed, as the Baptismal Sym b ol; and the Nicene Creed, as the
- Lives delicately" from ha b ros + data) explaining the alternation b etween, b ,and pH as a" familiar" characteristic of Greek" o b vious from the Macedonians
- Roots of a quadratic polynomial ax^2 + b x + c with integer coefficients a, b , and c) are alge b raic num b ers. If the quadratic polynomial is Monica (a = 1)
- Functions of the form a/ (x − b )n, where n is a natural num b er, and a and, b ,are elements of F. If F is alge b raically closed then, since the irreduci b le
- If b > 0,two other useful properties concerning inequalities are:: | a | \LE, b ,\IFF - b \LE a \LE b : | a | \GE b \IFF a \LE - b \ b ox b \LE a These relations
- Mathematics, a b inary relation R on a set X is antisymmetric if, for all a and, b ,in X: if R (a, b ) and R ( b , a ), then a = b , or,equivalently, : if R (a, b
- Π is typically not used for this purpose. ) Lower case roman letters (a, b , c, ...) are also used. See the figures in this article for examples. In
- Integers. * Gaussian integers: those complex num b ers a+ b i where b oth a and, b ,are integers are also quadratic integers. * Trigonometric functions of rational
- I + \franc - 1,where i is the num b er of grid points inside the polygon and, b ,is the num b er of b oundary points. This result is known as Pick's theorem. Area
- Antisymmetric if, for all a and b in X: if R (a, b ) and R ( b , a ), then a =, b , or, equivalently,: if R (a, b ) with a ≠ b , then R ( b , a ) must not hold. In
- While a /= b loop Ada. Text_IO. Put_Line (" Waiting" ); end loop; if a >, b ,then Ada. Text_IO. Put_Line (" Condition met" ); else Ada. Text_IO. Put_Line
- N-space is defined as:: \sort. This can b e seen to b e a generalization of | a −, b ,|, since if a and b are real, then b y equation (1),: | a - b | = \sort. While
- Go to' commands is seldom needed. While a /=, b ,loop Ada. Text_IO. Put_Line (" Waiting" ); end loop; if a > b then Ada.
- Then R ( b , a ) must not hold. In mathematical notation, this is:: \for all a, b ,\in X, \ R (a, b ) \and R ( b , a ) \; \Right arrow \; a = b or, equivalently,
- Evaluation order is defined include the following.: :\DEC a \times (\DEC, b ,\times \DEC c) \new (\DEC a \times \DEC b ) \times \DEC c \squad \ b ox \DEC a
- B in X: if R (a, b ) and R ( b , a ), then a = b , or,equivalently, : if R (a, b ,) with a ≠ b , then R ( b , a ) must not hold. In mathematical notation, this is:
- In mathematical notation, this is:: \for all a, b \in X, \ R (a, b ) \and R (, b , a) \; \Right arrow \; a = b or, equivalently,: \for all a, b \in X, \ R (a, b
- Sum (data2) / n covariance = 0 for i in range (n): a = data - mean1, b , = data - mean2 covariance += a* b / n return covariance A slightly more
- Forall a, b \in X, \ R (a, b ) \and a \NE b \Right arrow \not R (, b , a). The usual order relation ≤ on the real num b ers is antisymmetric: if for
- Are savages that" are temperamentally incapa b le of performing honest la b or ":, b ,) Jews are" leaders of a financial ca b al seeking world domination" A b raham
- Of | a − b |, since if a and b are real, then b y equation (1),: | a -, b ,| = \sort. While if: a = a_1 + i am_2 \, and: b = b _1 + i b _2 \, are complex
- Then b y equation (1),: | a - b | = \sort. While if: a = a_1 + i am_2 \, and:, b ,= b _1 + i b _2 \, are complex num b ers, then: The a b ove shows that the" a b solute
- A, b ) \and R ( b , a ) \; \Right arrow \; a = b or, equivalently,: \for all a, b ,\in X, \ R (a, b ) \and a \NE b \Right arrow \not R ( b , a ). The usual order
- Alpha b et ". It is also used to enumerate a list in the same manner that a, b , c, d etc. are used in the English language. Etymology The name" Ahead" ()
- R ( b , a ), then a = b , or,equivalently, : if R (a, b ) with a ≠ b , then R (, b , a) must not hold. In mathematical notation, this is:: \for all a, b \in X, \ R
- Useful properties concerning inequalities are:: | a | \LE b \IFF - b \LE a \LE, b ,: | a | \GE b \IFF a \LE - b \ b ox b \LE a These relations may b e used to solve
- Include:::" ( a) Changes of the sym b ol on one of the o b served squares::" (, b ,) Changes of one of the squares o b served to another square within L squares of
- R on a set X is antisymmetric if, for all a and b in X: if R (a, b ) and R (, b , a),then a = b , or,equivalently, : if R (a, b ) with a ≠ b , then R ( b , a )
- Relation R on a set X is antisymmetric if, for all a and b in X: if R (a, b ,) and R ( b , a ), then a = b , or,equivalently, : if R (a, b ) with a ≠ b , then
- Esta b lished international critical reputations in the 1950s and early 1960s;, b ,) the so-called" New Hollywood" directors, that is, American moviemakers who
- A touch screen display,4,8,or 16 GB of memory, Bluetooth,and Wi-Fi ( b oth ", b ," and" g" ). On Fe b ruary 5,2008,Apple updated the original iPhone to have
- Must not hold. In mathematical notation, this is:: \for all a, b \in X, \ R (a, b ,) \and R ( b , a ) \; \Right arrow \; a = b or, equivalently,: \for all a, b \in X
- State. Specific lattice constants are: * Orthorhom b ic AmCl2: a 896.3 ± 0.8 pm, b ,757.3 ± 0.8 pm and c = 453.2 ± 0.6 pm * Tetragonal AmBr2: a 1159.2 ± 0.4 and c
- b . 1927) *2005 – Paul Omani, Tanzanian politician and am b assador (, b ,1925) * 2005 – Alexander Brett, Canadian violinist and composer ( b . 1915) *
- Concerning inequalities are:: | a | \LE b \IFF - b \LE a \LE b : | a | \GE, b ,\IFF a \LE - b \ b ox b \LE a These relations may b e used to solve inequalities
- If v is an a b solute value on F, then the function d on F × F, defined b y d (a, b ,) = v (a − b ),is a metric and the following are equivalent: * d satisfies
- Euclidean distance b etween two points: a = (a_1,a_2,\dots, a_n) and:, b ,= ( b _1, b _2,\dots, b _n) in Euclidean n-space is defined as:: \sort. This can
- Value on F, then the function d on F × F, defined b y d (a, b ) = v (a −, b ,), is a metric and the following are equivalent: * d satisfies the ultrametric
- The rational num b ers, expressed as the quotient of two integers a and b , b ,not equal to zero, satisfy the a b ove definition b ecause x = a/ b is the root of
- Together with a possi b le change of state of mind.::" ( B) A possi b le change (, b ,) of o b served squares, together with a possi b le change of state of mind ":" We
- Sqrt. This can b e seen to b e a generalization of | a − b |, since if a and, b ,are real, then b y equation (1),: | a - b | = \sort. While if: a = a_1 + i am_2
- A, b ) and R ( b , a ), then a = b , or,equivalently, : if R (a, b ) with a ≠, b , then R ( b , a ) must not hold. In mathematical notation, this is:: \for all a
- A = b or, equivalently,: \for all a, b \in X, \ R (a, b ) \and a \né, b ,\Right arrow \not R ( b , a ). The usual order relation ≤ on the real num b ers is
- Examples *The rational num b ers, expressed as the quotient of two integers a and, b , b not equal to zero, satisfy the a b ove definition b ecause x = a/ b is the root
- Is:: \for all a, b \in X, \ R (a, b ) \and R ( b , a ) \; \Right arrow \; a =, b ,or, equivalently,: \for all a, b \in X, \ R (a, b ) \and a \NE b \Right arrow
- Properties:: Other important properties of the a b solute value include:: If, b ,> 0,two other useful properties concerning inequalities are:: | a | \LE b \IFF
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