The value of the product expression given as product of (2i) and (5+3i) is 10i -6
<h3>How to determine the product?</h3>
The product expression is given as:
product of (2i) and (5+3i)
Rewrite the expression as:
(2i) * (5+3i)
Open the brackets
(2i) * (5+3i) = 10i + 6i^2
Evaluate
(2i) * (5+3i) = 10i + 6(-1)
This gives
(2i) * (5+3i) = 10i -6
Hence, the value of the product expression given as product of (2i) and (5+3i) is 10i -6
Read more about complex numbers at:
brainly.com/question/10662770
#SPJ1
That's definitely an example of exponential decay, since the base (1/2) (also called the "common ratio") is greater than 0 but less than 1.
Answer:
On a number line, -4 is located to the right of -5
Step-by-step explanation:
I cannot help. please attach a graph.
Answer:
9/25
Step-by-step explanation:
Area of the entire region:
5² = 25
Area of the smaller square:
3² = 9
P(inside the smaller square):
9/25
