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Parallel Vectors - Applications of Scalar Multiplication
This is an idea that we will see fairly a bit over the next couple of sections. Two vectors are parallel if they have similar direction or are in precisely opposite directions. Now, remind once again the geometric interpretation of scalar multiplication. While we performed scalar multiplication we produced new vectors which were parallel to the original vectors (and each other for that matter).
Thus, let's suppose that a→ and b→ are parallel vectors. If they are parallel after that there must be a number c so that,
a→ = c→b
Thus, two vectors are parallel if one is a scalar multiple of another.
Let a and b be fixed real numbers such that a The open interval (a, b): We define an open interval (a, b) with end points a and b as a set of all r
Can anybody provide me the solution of the following example? You are specified the universal set as T = {1, 2, 3, 4, 5, 6, 7, 8} And the given subjects of the universal s
All numbers refer to exercises (and not "computer exercises") in Gallian. §22: 8, 16, 22, 24, 28, 36. In addition: Problem 1: Let a be a complex root of the polynomial x 6 +
29x27
x
Indeterminate form : The 0/0 we initially got is called an indeterminate form. It means that we don't actually know what it will be till we do some more work. In the denominator
A mortgage lender seeks to maximize the expected value of its portfolio. The portfolio, of course, is the sum of all of the mortgages in it, so no generality is lost by examining t
i dont now how to do it
Determine if the relation represented by the following Boolean matrix is partially ordered. Ans: Let the following relation R is defined on set A = {x, y, z}. To test if t
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