Answer:
Step-by-step explanation:
Let , that is a be any real number.
The inverse property of addition says that, the sum of a number and its additive inverse
gives the identity element of addition which is zero.
That is :
We can rewrite this as
From the above options, we have the correct answer to be the first choice
Answer:
<h2>6.5</h2>Step-by-step explanation:
Given the sum of the series represented as . <u>To get the sum to infinity of the geometric series, we need to get its first term and its common ratio</u>. comparing to the general term of the sum of series of a GP
a = first term of the series
r = common ratio
On comparing to the given series, a = 1.3 and r = 0.8
Sum to infinity of a Geometric series is expressed as:
Answer:
Step-by-step explanation:
Given
Required
Determine the equation
First, we calculate the intercepts using:
Where
b = Intercept on y axis.
a = Intercept on x axis.
From the question:
The equation becomes:
Multiply through by 3b
We have:
So:
Make b the subject
Substitute in
to get the equation
Make 3y the subject
Make y the subject