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Vector Functions
We very firstly saw vector functions back while we were looking at the Equation of Lines. In that section we talked about them as we wrote down the equation of a line in R3 in terms of a vector function (occasionally known as a vector-valued function). In this part we want to look a little closer at them and we as well want to look at some vector functions in R3 other than lines.
A vector function is a function which takes one or more variables and returns a vector. We will spend most of this section looking at vector functions of a single variable like most of the places in which vector functions come here will be vector functions of single variables. Though, we will in brief look at vector functions of two variables later.
In this case we will require deriving a new formula for variation of parameters for systems. The derivation now will be much simpler than the when we first noticed variation of pa
how to do it
What is the square root of 36? To search the square root (√) you ask yourself, "What number multiplied through itself gives me 36?" 6 .6 = 36; thus, 6 is the square root of 36.
RANDOM VARIABLE A variable which assumes different numerical values as a result of random experiments or random occurrences is known as a random variable. The rainfal
The base of an isosceles triangle and the altitude drawn from one of the congruent sides are equal to 18cm and 15cm, respectively. Find the lengths of the sides of the triangle.
The positive value of k for which x 2 +Kx +64 = 0 & x 2 - 8x + k = 0 will have real roots . Ans: x 2 + K x + 64 = 0 ⇒ b 2 -4ac > 0 K 2 - 256 > 0 K
Explain the Counting Principle in maths? The fundamental counting principle is used when you want to calculate the total number of possible outcomes (or combinations) of an exp
5.6:4=x:140
construction of tangent when center not known
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