Answer:
A) x > -5
Step-by-step explanation:
Answer:
<h2>The two geometric means between 20 and 2500 are <em>
100 and 500.</em></h2>
Step-by-step explanation:
First of all we all should know about a <em>geometric progression </em>to solve this question.
A geometric progression is a series in which there is a first term <em>a </em>and all the next terms are calculated by multiplying the previous term by a common number <em>r</em>.
where <em>a</em> is known as first term and
<em>r</em> is known as common ratio.
In the question we are given <em>a </em>as 20 and we have to find out 2 terms after 20 and 4th term is given as 2500.
Formula for
term in a geometric progression is:

Here
= 2500
As per formula of
term:

Now, 2nd term:
Now, 3rd term:

So, the two geometric means between 20 and 2500 are <em>100 and 500</em>.
The answer is 16 it’s simple just use your way