1. Which describes the intersection of plane A and line m?
a. line k

b. line n

c. point X

d. point W

2.Given that ∠CEA is a right angle and bisects ∠CEA, which statement must be true?
a. BEA ≅ ∠CEA

b. ∠CEB ≅ ∠CEA

c. m∠CEB = 45°

d. m ∠CEA = 45°

3.The measure of JHG is_______ degrees.






How many lines can be drawn through points J and K?
Points J and K lie in plane H.

0

1

2

3


1 Which describes the intersection of plane A and line m a line k b line n c point X d point W 2Given that CEA is a right angle and bisects CEA which statement class=
1 Which describes the intersection of plane A and line m a line k b line n c point X d point W 2Given that CEA is a right angle and bisects CEA which statement class=
1 Which describes the intersection of plane A and line m a line k b line n c point X d point W 2Given that CEA is a right angle and bisects CEA which statement class=
1 Which describes the intersection of plane A and line m a line k b line n c point X d point W 2Given that CEA is a right angle and bisects CEA which statement class=

Respuesta :

Answer:


Step-by-step explanation: the answer is k



Lines, points and planes are all undefined terms in a plane geometry.

  • The intersection between plane A and line m is point X.
  • [tex]\angle CEB = 45^o[/tex].
  • The measure of JHG is [tex]70^o[/tex].
  • Only one line can be drawn through points J and K

Plane A and Line m

From the attached figure, we can see that line m cuts across plane A, and they meet at point X.

This means that, their intersection is point X

Measure of [tex]\angle CEB[/tex]

We have:

[tex]\angle CEA = 90^o[/tex]

Since line BE bisects through [tex]\angle CEA[/tex], then:

[tex]\angle CEB = \frac 12 \times \angle CEA[/tex]

So, we have:

[tex]\angle CEB = \frac 12 \times 90^o[/tex]

[tex]\angle CEB = 45^o[/tex]

Measure of [tex]\angle JHG[/tex]

We have:

Line HG is at the [tex]0^o[/tex] mark

Line HJ is at the [tex]70^o[/tex] mark.

This means that:

[tex]\angle JHG = 70^o - 0^o[/tex]

[tex]\angle JHG = 70^o[/tex]

Hence, the measure of [tex]\angle JHG[/tex] is [tex]70^o[/tex]

Number of lines through points J and K

There can be only one line through any two points.

This means that the number of lines through points J and K can only be 1.

Read more about lines, points and planes at:

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