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22norvd
05.09.2019 •
Mathematics
According to the partial construction shown, what is the next step in constructing a line parallel to a given line?
place compass at c and, with compass set to segment ab, draw an arc that intersects line pa.
place compass at p and, with compass set to segment ab, draw an arc that intersects line pa.
use straightedge to draw a segment connecting p and c.
use straightedge to draw a segment connecting b and c.
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Ответ:
Place compass at P and, with compass set to segment AB, draw an arc that intersects line PA ⇒ 2nd answer
Step-by-step explanation:
"I have added screenshot of the complete question as well as the
diagram"
* Lets revise how to construct a parallel line to a given line
1. Using your straightedge, draw a transversal through point P
This is simply a straight line which passes through P and intersects
with the given line
2. Using the construction COPY AN ANGLE, construct a copy of the
angle formed by the transversal and the given line such that the
vertex of the copied angle will be point P
3. Draw an arc centered at A and intersecting the given line and the
transversal at B and C.
4. Draw an arc of the same distance centered at P intersecting the
transversal at C'
5. Use the compass to measure the distance from B to C, and
with the compass centered at C' scribe an arc whose radius is
the distance from B to C intersecting the arc from Step 4 at B'.
6. Draw the line from P through B' which is the parallel line to the
given line
* Now lets solve the problem
- The next step in constructing a line parallel to a given line is
Place compass at P and, with compass set to segment AB, draw
an arc that intersects line PA.
Ответ:
Axis of symmetry for the functions f(x) and h(x) are x = 4 and x = -2 respectively.
Step-by-step explanation:
Function f(x) = -2(x - 4)² + 2
Vertex of the graph → (4, 2)
Since line of symmetry of the graph is defined by the x-coordinate of the vertex.
Therefore, x = 4 will be the line of symmetry of the function 'f'.
Second function 'h' has been given in the graph.
Vertex of the function from the graph → (-2, 2)
Therefore, line of symmetry will be x = -2