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Now we have to start looking at more complicated exponents. In this section we are going to be evaluating rational exponents. i.e. exponents in the form
b m/n
where m and n both are integers.
We will begin simple by looking at the given special case,
b1/ n
where n refer to an integer. Once we have figured out the more general case provided above will in fact be pretty simple to deal with.
Let's first described just what we mean by exponents of this form.
a= b 1/n is equivalent to an =b
In other terms, when evaluating b 1/n, we are actually asking what number (in this case a) did we rise to the n to get b. Frequently b 1/n is called the nth root of b.
You would like to have $4000 in four years for a special vacation following graduation by making deposits at the end of every 6 months in an annuity that pays 7% compounded semiann
Thus, just why do we care regarding direction fields? Two nice pieces of information are there which can be readily determined from the direction field for a differential equation.
Logarithmic functions have the following general properties If y = log a x, a > 0 and a ≠1, then The domain of the function
there are 2,500 chips in a bag you slit them up into 20 groups how many chips are in a group
I need help with my calculus
Find the middle term of the AP 1, 8, 15....505. A ns: Middle terms a + (n-1)d = 505 a + (n-1)7 = 505 n - 1 = 504/7 n = 73 ∴ 37th term is middle term a 37
what is 3/4+i=
In the adjoining figure, ABCD is a square of side 6cm. Find the area of the shaded region. Ans: From P draw PQ ⊥ AB AQ = QB = 3cm (Ans: 34.428 sq cm) Join PB
Average Function Value The average value of a function f(x) over the interval [a,b] is specified by, f avg = (1/b-a) a ∫ b f(x) dx Proof We know that the average
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