a. Recall that
For , we have
By integrating both sides, we get
If , then
so that
We can shift the index to simplify the sum slightly.
b. The power series for can be obtained simply by multiplying both sides of the series above by .
c. We have
Question:
Is every whole number a natural number?
Types of Numbers:
In mathematics, there are a plethora of types of numbers, such as real numbers, rational numbers, integers, whole numbers, or natural numbers. Some of these types of numbers can be classified as other types of numbers, while others cannot. We can use the definitions of the different types of numbers to determine if one type is also another type.
Answer and Explanation:
Every whole number is a natural number with one exception, and that is the whole number 0. In other words, all whole numbers are natural numbers except the number 0.
The whole numbers and the natural numbers are defined as follows:
Whole Numbers: All of the positive integers, or the counting numbers, along with the number 0.Natural Numbers: All of the positive integers, or the counting numbers.
Notice that the whole numbers can actually be defined as all of the natural numbers along with the number 0. This tells us that every whole number is a natural number except the number 0 because 0 is not included in the positive integers, or the counting numbers.
So I hope I helped!
Basically every single one is a whole number except the 0
Answer:
B
Step-by-step explanation:
according to pythagorean
(x>0)
=> 
=>
= 25
Answer:
a = -7/3
Step-by-step explanation:
4 - (3a + 4) = 7
4 - 3a - 4 = 7
-3a = 7
a = -7/3
Answer:
Hello,
Answer C
Step-by-step explanation:
Since ln(1)=0
if x=1 then y=4 ==> <u>y=ln(x)+4</u>
y=ln(x) is translated up for 4 units.
