in-44-51-locate-the-point-that-corresponds-to-each-of-the-given-complex-numbers-03-i

Question

In $44-51,$ locate the point that corresponds to each of the given complex numbers.
$$
0+3 i
$$

Martha Richards · Accepted Answer

Okay. Our next one here is a negative three plus zero. I They also could have just given you a negative three. And you&#x27;ll assume then that that means zero, this is zero I. And so I hear what you&#x27;re gonna do is just go negative three along this real access here and then you won&#x27;t go up or down because we have a zero I. So the point is just right there on this access. So with a better color there, you can see. So that&#x27;s where this point here is located.

Martha Richards · Answer

next we&#x27;re going Thio graph two plus for I So hear this graph. We put it on what looked like the same x and y axes. Except for in this case, we have a real numbers here along what used to be our ex taxes. And then we have this. These are our imaginary numbers along what used to be our why access. And so for this thing here, all we do is go to the right to for the two. They&#x27;re on dhe. Then we go up to the fore I and that&#x27;s where this point here is located.

Martha Richards · Answer

que? Our next problem here is 1/2 plus four I. And so this complex number here is graft By going 1/2 to the right on this access here and then up to four I So that&#x27;s a little bit hard to see. Show you with the red there. So this is about half here, and that&#x27;s where this point here is located.

Martha Richards · Answer

Now we&#x27;re going to Graff a four minus two I. So we&#x27;re gonna go for a long and the rial numbers here to the right, because it&#x27;s positive and then down to on the imaginary access, because this is a negative to I, and that&#x27;s where this point here is.

Suman Saurav Thakur · Answer

you have one was 17 in which we have been provided with two complex numbers that when it called minus three This convert an as minus three plus zero ETA is that to equal toe three A which is zero pless three Arte So that will be Is that what we call toe? They&#x27;re one place that too minus three plus zero ETA plus zero plus three Arte so minus three place three Arda So for this that one we will be applauding minus three comma zero. For that you were reporting zero commentary for resulting we will rotting minus three comma three This Israel part this is a military exists Sorry. So for that one we&#x27;re reporting minus three comma zero they said minus three comma zero Is that one? My yesterday Comment zero That too is zero commentary zero comma three This is that too. So these alternate will be minus three com A tree This is the resultant zed Minor three comma tea. Thank you so much. And this can also be shown is like dotted lines. Thank you so much

Problem

In $44-51,$ locate the point that corresponds to …

Problem 49 Easy Difficulty

In $44-51,$ locate the point that corresponds to each of the given complex numbers.
$$
0+3 i
$$

Answer

The complex number will be:
No movement horizontally on the real number line
3 units up on the imaginary line
SEE GRAPH

Related Courses

Algebra 2 and Trigonometry

Related Topics

Discussion

Top Algebra Educators

Grace H.

Catherine R.

Caleb E.

Kristen K.

Algebra Courses

Absolute Value - Example 1

Absolute Value - Example 2

Recommended Videos

Watch More Solved Questions in Chapter 5

Video Transcript

Ann Xavier Gantert

Algebra 2 and Trigonometry

Grace H.

Catherine R.

Caleb E.

Kristen K.

Absolute Value - Example 1

Absolute Value - Example 2

What do you need help with?

Textbooks

Ask a question

Courses

AI Tutor

The complex number will be:No movement horizontally on the real number line3 units up on the imaginary lineSEE GRAPH

Algebra 2 and Trigonometry

Grace H.

Catherine R.

Caleb E.

Kristen K.

Absolute Value - Example 1

Absolute Value - Example 2

Ann Xavier GantertAlgebra 2 and Trigonometry

Grace H.

Catherine R.

Caleb E.

Kristen K.

The complex number will be:
No movement horizontally on the real number line
3 units up on the imaginary line
SEE GRAPH

Ann Xavier Gantert

Algebra 2 and Trigonometry