Answer:
EB = 6 units
Step-by-step explanation:
It is given that we have a circle and two cords AB and CD inside that circle.
AB and CD intersect each other at point E.
Also the values of AE, CE and ED are as follows:
AE = 2 units
CE = 4 units
ED = 3 units
<u>To find:</u> EB = ?
Please refer to the figure attached for a clear picture of the given dimensions.
The relation between intersecting cords is given as:
If the two cords are intersecting and they are divided in parts a, b and c,d
Then
a
b = c
d
Here,
a = AE = 2 units
c = CE = 4 units
d = ED = 3 units
b = EB = ?
Putting the values in formula:
2
EB = 3
4

So, the answer is EB = 6 units
Answer: 26
Step-by-step explanation:
The <em><u>correct answer</u></em> is:

Explanation:
To write a composite function, we apply one function to another given function. In this case, we want to find area in terms of time; this means that the function A(r) gets applied to the function r(t).
In order to do this, we replace r with r(t). We already know that r(t)=0.5+2t; this means we replace r with 0.5+2t:
A(r(t))=π(0.5+2t)²
To simplify this, we simplify the squared term:
A(r(t)) = π(0.5+2t)(0.5+2t)
A(r(t)) = π(0.5*0.5+0.5*2t+2t*0.5+2t*2t)
A(r(t)) = π(0.25+t+t+4t²)
A(r(t)) = π(0.25+2t+4t²)
I think it’s going to be 60