The answer is given above
Solve for n. 7n − 10 = –2n − 10 n =
1 answer:
You might be interested in
Answer:
Step-by-step explanation:
The total number of cars Ms. Owens has is .
The number of cars left after Ms. Cook took some were .
The number of cars taken by Ms. Cook will be the difference of the total number of cars and the number of cars left. So,
Hence, the number of cars taken by Ms. Cook were .
Answer: 200 in squared
Step-by-step explanation:
Each of the triangles in this picture are the same. You can tell because it's a square, and because of the dotted line.
Take the white triangle and substitute it for one of the black ones. Now, you have this.
Now, just do 10 * 20
= 200
<h2>a) Select all that apply</h2>
<em> are each perpendicular to the line of reflection</em>
<em></em>
This option is the only one that is correct. The line of reflection is . When we talk about reflection, we are talking about reflecting across a line, or axis. Reflecting a shape means looking at the mirror image on the other side of the axis. So in this case, this mirror is the line of reflection. As you can see, these three segments
<em> </em>form a right angle at the point each segment intersects the line
.
Since the line is an axis that allows to get a mirror image, therefore it is true that:
To find those values , count the number of units you get from the point S to L, which is 3 units. Do the same to find
but from the point T to M, which is 6 units and finally, for
but from the point U to N, which is 4 units. Therefore:
<em>The line of reflection is the perpendicular bisector of each segment joining a point and its image. </em>
<em />
A bisector is the line dividing something into two equal parts. In this case, the line of reflection divides each segment into two equal parts and is perpendicular because this line form a right angle with each segment. As we demonstrated in a) each segment is perpendicular to the line of reflection, so the first statement is false. On the other hand, each side of the original triangle is not perpendicular to its image and this is obvious when taking a look at the figure. Finally, as we said the line of reflection is perpendicular to each of the mentioned segments, so they can't be parallel as established in the last statement.