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Further Online PPT Mathematics Form 3

Total questions: 50

Worksheet time: 46mins

Name
Class
Date
1.

A moving point P maintains an equal distance from two parallel lines. Which of the following does the locus of P belong to?

a)

A circle

b)

A straight line

c)

Two parallel lines

d)

Two perpendicular lines

2.

The figure shows an equilateral triangle ABC. Which of the following lines may represent the locus of a point P such that AP = PB?

a)
b)
c)
d)

None of the above

3.

Given two parallel straight lines AB and CD which are 2 cm apart, which of the following dotted lines may represent the locus of a point P such that it is equidistant from AB and CD?

a)
b)
c)
d)
4.

In the figure, ABCD is a square and its diagonals intersect at E. P is a moving point inside or on the square such that P is equidistant from AB and AD. The locus of P is

a)

AE

b)

AC

c)

BE

d)

BD

5.

Let A and B be two points. P is a point such that PA = PB, what is the locus of P?

a)

The locus of P is a circle with diameter AB

b)

The locus of P is circle with centre A and radius AB

c)

The locus of P is the perpendicular bisector of AB

d)

The locus of P is a pair of lines parallel to AB.

6.

Given a line segment AB of length 4 cm, which of the following dotted lines may represent the locus of a point P such that the area of △PAB is always equal to 4 cm2?

a)
b)
c)
d)
7.

What is the definition of a locus of points?

a)

The sum of two numbers

b)

The product of two numbers

c)

A set of points that satisfy a certain condition or property

d)

The square root of a number

8.

The set of points (locus) at a given distance from a straight line is _______.

a)

a circle

b)

one straight line

c)

two intersecting lines

d)

two parallel lines

9.

The set of points (locus) equidistant from two fixed points is ______.

a)

one circle

b)

one straight line

c)

two circles

d)

two straight lines

10.

Caroline drives her car down a straight roadway so that the car is always equidistant from the two parallel curbs on the sides of the road. Describe Caroline's driving.

a)

Caroline is driving in the right hand lane.

b)

Caroline is driving in the left hand lane.

c)

Caroline is driving in the middle of the road.

d)

Caroline is swerving from the right lane to the left lane.

11.

Curtis jogs through a park that is bounded on two sides by straight intersecting streets. He starts at the intersection and jogs so that he is always the same distance from each street. Describe Curtis' path.

a)

the perpendicular bisector of the line formed by the streets

b)

a circle surrounding the point of intersection of the streets

c)

a line parallel to one of the intersecting streets

d)

the angle bisector of the angle formed by the streets

12.

There are two barrels in a field. Seely rides his dirt bike so that he is always equidistant from the two barrels. Describe his path.

a)

a line parallel to the segment connecting the barrels

b)

a circle surrounding the two barrels

c)

the perpendicular bisector of the segment connecting the barrels

d)

a circle surrounding the first barrel

13.

Which construction is shown here?

a)

Perpendicular bisector

b)

Angle bisector

c)

ASA triangle

d)

SAS triangle

14.

Which construction is shown here?

a)

Perpendicular bisector

b)

Angle bisector

c)

Line bisector

d)

Perpendicular

15.

What shape would be produced by all the points which are 20cm away from a point?

a)

Circle

b)

Discorectangle (rectangle with semicircles on the end)

c)

Straight line

d)

Arc

16.

What shape would be produced by all the points which are 20cm away from a point?

a)

Circle

b)

Discorectangle (rectangle with semicircles on the end)

c)

Straight line

d)

Arc

17.

What shape would be produced by all the points which are equidistant from two points A and B?

a)

Circle

b)

Discorectangle (rectangle with semicircles on the end)

c)

Straight line

d)

Arc

18.

What construction would you use to map the points which are equidistant from two lines AB and AC?

a)

Circle

b)

Perpendicular bisector

c)

Angle bisector

d)

Arc

19.

In the figure, ABCD is a square and its diagonals intersect at E. P is a moving point inside or on the square such that P is equidistant from AB and AD. The locus of P is

a)

AE

b)

AC

c)

BE

d)

BD

20.

Antara berikut, yang manakah pelan bagi objek itu, sebagaimana dilihat dari X?

Which of the following is the plan of the object, as viewed from X?

a)
b)
c)
d)
21.

Antara berikut, yang manakah dongakan depan bagi objek itu, sebagaimana dilihat dari X?

Which of the following is the front elevation of the object, as viewed from X?

a)
b)
c)
d)
22.

Antara berikut, yang manakah dongakan depan bagi objek itu, sebagaimana dilihat dari Y?

Which of the following is the front elevation of the object, as viewed from Y?

a)
b)
c)
d)
23.

Antara berikut, yang manakah dongakan depan bagi objek itu, sebagaimana dilihat dari X?

Which of the following is the front elevation of the object, as viewed from X?

a)
b)
c)
d)
24.

Antara berikut, yang manakah dongakan depan bagi objek itu, sebagaimana dilihat dari X?

Which of the following is the front elevation of the object, as viewed from X?

a)
b)
c)
d)
25.

Antara berikut, yang manakah dongakan depan bagi objek itu, sebagaimana dilihat dari X?

Which of the following is the front elevation of the object, as viewed from X?

a)
b)
c)
d)
26.

Find the solid that matches this front elevation, side elevation and plan view...

a)
b)
c)
27.

Antara berikut, yang manakah unjuran ortogon yang betul bagi objek pada satah itu?

Which of the following is the correct orthogonal projection of the object onto the plane?

a)
b)
c)
d)
28.

Antara berikut, yang manakah unjuran ortogon yang betul bagi objek pada satah itu?

Which of the following is the correct orthogonal projection of the object onto the plane?

a)
b)
c)
d)
29.

Lines on drawings used to show an outline that is not visible from the view shown are called _____ lines.

a)

hidden

b)

phantom

30.

Find the solid that matches this front elevation, side elevation and plan view...

a)
b)
c)
d)
31.

Find the plan view for the solid shown...

a)
b)
c)
d)
32.

Find the side elevation for the solid shown...

a)
b)
c)
d)
33.

Find the solid that matches this front elevation, side elevation and plan view...

a)
b)
c)
d)
34.
This is a picture of ___________.
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
35.
This is a picture of ___________.
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
36.
This is a picture of ___________.
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
37.
The distance from the center of a circle to the boundary of a circle (half of the diameter).
a)
Chord
b)
Diameter
c)
Radius
d)
Inscribed Angle
38.
A segment/chord that runs through the center of the circle (the longest chord).
a)
Chord
b)
Diameter
c)
Radius
d)
Inscribed Angle
39.
A segment with 2 endpoints on the circle.
a)
Chord
b)
Diameter
c)
Radius
d)
Inscribed Angle
40.
This is a picture of ___________.
a)
Chord
b)
Diameter
c)
Radius
d)
Inscribed Angle
41.
This is a picture of ___________.
a)
Chord
b)
Diameter
c)
Radius
d)
Inscribed Angle
42.
This is a picture of ___________.
a)
Major Arc
b)
Minor Arc
c)
Central Angle
d)
Inscribed Angle
43.
An angle whose vertex (corner) is at the center of the circle.
a)
Major Arc
b)
Minor Arc
c)
Central Angle
d)
Inscribed Angle
44.
An angle whose vertex (corner) is on the circle.
a)
Major Arc
b)
Minor Arc
c)
Central Angle
d)
Inscribed Angle
45.
This is a picture of ___________.
a)
Major Arc
b)
Minor Arc
c)
Central Angle
d)
Inscribed Angle
46.
The long way around a circle that is greater than 180 o.
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
47.
The short way around a circle that is less than 180 o.
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
48.
When the distance from one point to the next on the circle is exactly 180o (half of a circle).
a)
Minor Arc
b)
Major Arc
c)
Semi-Circle
d)
Central Angle
49.
What is twice as long as a radius
a)
Center
b)
Diameter
c)
Tanget
d)
Arc
50.
What is half the size of a diameter
a)
Radius
b)
Chord
c)
Arc
d)
Center