Math 150 Lecture Notes Real Numbers
... If a and b are real numbers, then the distance between the points a and b on the real line is d(a, b) = |b – a| ...
... If a and b are real numbers, then the distance between the points a and b on the real line is d(a, b) = |b – a| ...
Sequences
... You get the sequence 1,2,3,…. on the "strip" at the right Drag this strip to the left most position of the "workspace" Drag the multiplication-sign (an asterix) to the position right of the strip. Change the big 5 on the right side to a 3. Drag this 3 to the position right of the multiplication-sign ...
... You get the sequence 1,2,3,…. on the "strip" at the right Drag this strip to the left most position of the "workspace" Drag the multiplication-sign (an asterix) to the position right of the strip. Change the big 5 on the right side to a 3. Drag this 3 to the position right of the multiplication-sign ...
Chapter 1
... Chapter 1 1.1 Properties of Real Numbers Real numbers – any # you can think of. From -∞ to +∞ Real Numbers Irrational Numbers ...
... Chapter 1 1.1 Properties of Real Numbers Real numbers – any # you can think of. From -∞ to +∞ Real Numbers Irrational Numbers ...
Activity 5 - InterMath
... 2. Generate a Fibonacci-like sequence by using the same recursion formula but with initial values 1 and 3. Do the same thing with initial values 1 and 5 . Sometimes a recursion formula may also involve the counting variable n in a more direct way. For example suppose we start with initial value x1=1 ...
... 2. Generate a Fibonacci-like sequence by using the same recursion formula but with initial values 1 and 3. Do the same thing with initial values 1 and 5 . Sometimes a recursion formula may also involve the counting variable n in a more direct way. For example suppose we start with initial value x1=1 ...
Full text
... Here, for any integer k9 Llk(z) denotes the formal power series ZJ^z'V/w*, which is the k^ polylogarithm if k > 1 and a rational function if k < 0. When k =1, B^ is the usual Bernoulli number (with B} = 1 /2). In [4] Kaneko obtained an explicit formula for Bkn: ...
... Here, for any integer k9 Llk(z) denotes the formal power series ZJ^z'V/w*, which is the k^ polylogarithm if k > 1 and a rational function if k < 0. When k =1, B^ is the usual Bernoulli number (with B} = 1 /2). In [4] Kaneko obtained an explicit formula for Bkn: ...
Full text - The Fibonacci Quarterly
... so that 9(X) asserts that X - f l , X + 2 , . . . , X + n are perfect squares within the field. In this case one can take k = 2 with /xi = l / 2 n and / j 2 = 1. The first value, /ii, stands for the fields of odd characteristic. Indeed, according to a classical result of Davenport, the number N = iV ...
... so that 9(X) asserts that X - f l , X + 2 , . . . , X + n are perfect squares within the field. In this case one can take k = 2 with /xi = l / 2 n and / j 2 = 1. The first value, /ii, stands for the fields of odd characteristic. Indeed, according to a classical result of Davenport, the number N = iV ...
Unit Topic: Colonial America
... Students will write an explicit rule for the nth term of a geometric sequence. MA-11-1.3.2b Students will recognize and solve problems that can be modeled using a finite geometric series, such as home mortgage problems and other compound interest problems. ...
... Students will write an explicit rule for the nth term of a geometric sequence. MA-11-1.3.2b Students will recognize and solve problems that can be modeled using a finite geometric series, such as home mortgage problems and other compound interest problems. ...
Number Sequence
... A list of numbers having a first number, a second number, and so on, called the terms of the sequence. Arithmetic Sequence A sequence that has a common difference between successive terms. Geometric Sequence A sequence that has a common ratio between successive terms. ...
... A list of numbers having a first number, a second number, and so on, called the terms of the sequence. Arithmetic Sequence A sequence that has a common difference between successive terms. Geometric Sequence A sequence that has a common ratio between successive terms. ...
