Exterior and Interior Points to an Angle

Q.

Name the point which lie in the interior, exterior, and on the angle.

Q. If $\angle ABC=$ ${120}^{\circ }$, $\angle ABC$ is also known as a/an ___ angle.

1. Right angle
2. Acute angle
3. Obtuse angle
4. Reflex Angle

Q.

Question 1(e):

From the figure, identify:
Two points in the interior

Q.

Question 3: Draw rough diagrams of two angles such that they have:
(a) One ray in common.

Q.

Question 1(f):

From the figure, identify:
A point in the exterior.

Q.

Question 54

Look at the figure, Mark a point

(a) A, which is the interior of both $\angle 1$ and $\angle 2$.

(b) B, which is the interior of only $\angle 1$.

(c) C, in the interior of $\angle 1$.

Now, state whether points B and C lie in the interior of $\angle 2$ also.

Q.

Question 3(f):

Draw any circle and mark:

a point in its interior

Q.

Question 2: In the given diagram, name the point(s):

In the interior of $\angle DOE$

Q. Which point is interior to and which is exterior to $\angle$$ABC?$

Q. In the given diagram, name the point(s) in the exterior of $\angle \text{EOF}$


[1 mark]

Q.

Question 28

Fill in the blank to make the statement true.

The number of common points in the two angles marked in the given figure is______.

Q. Which among the given options are true about the given figure?

1. A is in the interior of both $\angle 1$ and $\angle 2$
2. B is in the interior of only $\angle 1$
3. C is in the interior of $\angle 1$
4. B and C lie in the interior of $\angle 2$

Q. The number of common points in the two angles marked in the figure is

1. 0
2. 2
3. 1
4. 3

Q. Which point is interior to $\angle$$ABC$?

1. P
2. R
3. Q
4. None of these

Q.

In the given fig., $\angle XYZ$ cannot be written as

1. $\angle Y$

2. $\angle ZXY$

3. $\angle PXY$

4. $\angle XYP$

Q.

Name the angles shown in the following figure in two different ways:

Q. Which are the given statements are true?

1. Only one line can pass through a given point.
2. Only one line can pass through two given points.
3. Two parallel lines meet each other at some point.
4. Point E lies on the boundary of $\angle AEB$

Q. In the given diagram, name the point(s) in the exterior of $\angle EOF$.

Q. Which point is exterior to $\angle$$ABC$?

1. P
2. Q
3. R
4. None of these

Q.

Which point is interior to $\angle$$ABC?$

1. R
2. B
3. P
4. Q

Q. Point Q is the interior angle of $\angle$$ABC$. Say True or False?

1. True
2. False

Q. Which point is exterior to $\angle$$ABC$?

1. P
2. Q
3. None of these
4. R

Q. Which point is interior to $\angle$$ABC$?

1. P
2. Q
3. None of these
4. R

Q. Which of the given points lie in the exterior of $\angle EOD$?

1. B
2. A
3. F
4. C

Q. Point D lies in the exterior of $\angle$ ABC

1. False
2. True

Q. Which point is interior to $\angle$$ABD$?

1. P
2. Q
3. R
4. C

Q.

In the given diagram, name the points(s) (a) In the interior of ∠DOE (b) In the exterior of ∠EOF (c) On ∠EOF

Q. How many corners does this shape below have?

1. $10$
2. $6$
3. $12$
4. $13$

Q.

In the given diagram, name the point (s)

(a) In the interior of ∠DOE

(b) In the exterior of ∠EOF

(c) On ∠EOF

Q. Assertion :The lines $(a+b)x+2(a-b)y=2a$ are concurrent at the point $(1,\frac{1}{2})$ Reason: The lines $x+2y-2=0$ and $x-2y=0$ intersect at the point $(1,\frac{1}{2})$

1. Both Assertion and Reason are correct and Reason is the correct explanation for Assertion
2. Both Assertion and Reason are correct but Reason is not the correct explanation for Assertion
3. Assertion is correct but Reason is incorrect
4. Both Assertion and Reason are incorrect