Depends on the sequence. There may be a formula for the Nth term in which case it is easy. Or the value may depend on some combination of previous terms (as in the Fibbonaci series).
A sequence of seven numbers is a set of numbers arranged in a specific order. Each number in the sequence is called a term. For example, a sequence of seven numbers could be {1, 3, 5, 7, 9, 11, 13}, where each term differs by a constant value of 2. Sequences can follow different patterns, such as arithmetic sequences where each term is found by adding a constant value to the previous term, or geometric sequences where each term is found by multiplying the previous term by a constant value.
As you expand the Fibonacci series, each new value in proportion to the previous approaches the Golden Ratio.
In an arithmetic series, each term is defined by a fixed value added to the previous term. This fixed value (common difference) may be positive or negative.In a geometric series, each term is defined as a fixed multiple of the previous term. This fixed value (common ratio) may be positive or negative.The common difference or common ratio can, technically, be zero but they result in pointless series.
every next term is 4 smaller than previous so 7th term = -23
Depends on the sequence. There may be a formula for the Nth term in which case it is easy. Or the value may depend on some combination of previous terms (as in the Fibbonaci series).
The eighth term of the series 4, 8,16,32 is 512. Each term is twice the previous term.
A sequence of seven numbers is a set of numbers arranged in a specific order. Each number in the sequence is called a term. For example, a sequence of seven numbers could be {1, 3, 5, 7, 9, 11, 13}, where each term differs by a constant value of 2. Sequences can follow different patterns, such as arithmetic sequences where each term is found by adding a constant value to the previous term, or geometric sequences where each term is found by multiplying the previous term by a constant value.
As you expand the Fibonacci series, each new value in proportion to the previous approaches the Golden Ratio.
In an arithmetic series, each term is defined by a fixed value added to the previous term. This fixed value (common difference) may be positive or negative.In a geometric series, each term is defined as a fixed multiple of the previous term. This fixed value (common ratio) may be positive or negative.The common difference or common ratio can, technically, be zero but they result in pointless series.
79 because each number in the sequence is generated by adding the value of the numerals in the previous number to the previous number, so 7 + 1 = 8 and added to 71 = 79.
79 because each number in the sequence is generated by adding the value of the numerals in the previous number to the previous number, so 7 + 1 = 8 and added to 71 = 79.
Answerquite a low level view required ......everything stored in memmory is in form of bits (i.e. a sequence of 01). It dependes upon how you are going to read a value. Same sequence of bits can give you different values..try printing x=10; printf("%c %d",x,x);AnswerThis is the same problem as getting the previous value of a regular variable. For example:int x = 5;x = 2;How do you get the previous value of x (5)? If you didn't store the value in another variable before overwriting it with 2, then you can't. The old value is overwritten and cannot be recovered. In a union, it's possible that you might overwrite only part of a previous value if you store a value to a smaller data type. For example:union { long a; short b; } c;c.a = 5;c.b = 2;It's possible that you can recover some of the old data of c.a, but for most practical purposes that value would be garbage (and it really depends on the exact alignment of the variables and byte endianness).
value depends on overall ondition............
value depends on overall condition.............
The value depends on the series (date) and condition. If it's series 1976 or later, it's worth face value.
value of any firearm depends on overall condition..........................