Most people set the timing at idle speed. Around 700-800 rpm. If you have an advance timing light, you can set it for total timing, which is all in by 2800-3000 rpm.
There should be timing marks on the block, set your cylinder to TDC and you should be able to time it
The Cartesian product of two sets, A and B, where A has m distinct elements and B has n, is the set of m*n ordered pairs. The magnitude is, therefore m*n.
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When you use a stack type instruction, such as PUSH B, you are using the effective address contained in the SP (Stack Pointer) register. In this example, m(SP-1) is set to B, m(SP-2) is set to C, and SP is set to SP-2.
Suppose the two points are (a,b) and (c,d) then the slope is (b-d)/(c-a). Write that as m. Then the equation of the line is y-b = m(x-a) which can be simplified to y = mx + b-ma
By tradition , one standard equation for a line is denoted by y = mx + b. Here m stands for the slope of the line and b is the Y-intercept, the place where the line crosses the Y-axis. I do not know why m stands for slope. M often is used for a set, the reason being that Menge means set in German.
A relation is not good enough. We take a transformation, or map, call it M, between any two sets, A and B. Denoted M: A ---> B. Set A is the domain, B is called the co-domain. The set of all elements in B that is a map of A, or with a minor abuse of notation, the set M(A) is called the range. So, if you take a map M from human, A, to animals, B. For each person, we say M(person) = The person's pet. It's a perfectly fine map, or relation. Then, the domain is all human, the co-domain is the animals, and the range is all animals that are also pets. Range is ALWAYS a subset of the co-domain.
It means that everything in Set A in part of Set B An example would be: Set A = The Vowels in the alphabet = (A, E, I , O , U) Set B = All the letters in the Alphabet = (A B C D E F G H I J K L M N O P Q R S T U V W X Y Z) As all of the elements (parts) in Set A are also found in Set B along with others, Set A is said to be a Sub Part of Set B
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A mapping consists of two sets and a rule for assigning to each element in the first set one or more elements in the second set. We say that A is mapped to B and write this as m: A→B.
One way is y = mx + b, where m is the slope and b is the y-intercept. One example is y = 3x + 5.