Resources

Resources

Translations: find the coordinates

(3, 6)

3

units. Where do you end?

\newline

(\_, \_)

(5, 6)

. You move left

3

units. Where do you end?

\newline

(\_, \_)

(8, 6)

3

units. Where do you end?

\newline

(\_, \_)

(1, 2)

. You move left

1

unit. Where do you end?

\newline

(\_, \_)

(0, 9)

1

unit. Where do you end?

\newline

(4, 1)

. You move left

4

units. Where do you end?

\newline

(\_, \_)

(7, 3)

. You move right

1

unit. Where do you end?

\newline

(\_, \_)

(7, 7)

. You move right

2

units. Where do you end?

\newline

(\_, \_)

(3, 7)

2

units. Where do you end?

\newline

(\_, \_)

(5, 5)

. You move left

3

units. Where do you end?

\newline

(\_, \_)

(4, 6)

. You move left

4

units. Where do you end?

\newline

(\_, \_)

(7, 4)

. You move right

2

units. Where do you end?

\newline

(\_, \_)

(9, 6)

. You move down

1

unit. Where do you end?

\newline

(\_, \_)

(3, 10)

. You move right

2

units. Where do you end?

\newline

(\_, \_)

(8, 4)

. You move right

1

unit. Where do you end?

\newline

(\_, \_)

(6, 8)

. You move down

3

units. Where do you end?

\newline

(\_, \_)

(0, 1)

. You move down

1

unit. Where do you end?

\newline

(10, 1)

7

units. Where do you end?

\newline

(5, 4)

. You move right

1

unit. Where do you end?

\newline

(\_, \_)

(4, 10)

. You move down

4

units. Where do you end?

\newline

(7, 1)

8

units. Where do you end?

\newline

(\_, \_)

(6, 3)

. You move left

6

units. Where do you end?

\newline

(\_, \_)

(2, 4)

. You move right

1

unit. Where do you end?

\newline

(\_, \_)

(6, 1)

3

units. Where do you end?

\newline

(\_, \_)

(4, 8)

. You move right

3

units. Where do you end?

\newline

(\_, \_)

(6, 3)

. You move down

2

units. Where do you end?

\newline

(\_, \_)

(2, 8)

. You move down

6

units. Where do you end?

\newline

(10, 1)

. You move left

10

units. Where do you end?

\newline

(\_, \_)

B

lies on the segment

\overline{AC}

. Find the coordinates of

B

AB

\frac{5}{8}

AC

7

) A tin contains

20

l of petrol. Due to leaberage

3

lof petal in last.

\newline

Percentage of petral left.

\newline

\newline

\newline

\newline

\newline

12

. In the standard

(x, y)

coordinate plane, the point

(2,1)

is the midpoint of

\overline{C D}

C

has coordinates

(6,8)

. What are the coordinates of point

D

\newline

\left(-2,-\frac{7}{2}\right)

\newline

(-2,-6)

\newline

\left(4, \frac{9}{2}\right)

\newline

(10,10)

\newline

(2,1)

0

What are the coordinates of point A after being translated

3

\newline

(4,-6)

\newline

(-4,6)

\newline

A B C D

is relected across the

x

-aws, what are the resulting coordinates of point

A

\newline

(1,-3)

\newline

(-3,1)

\newline

(\beta,-1)

\newline

(x,-1)

\newline

(-1,-3)

ad the equation of the line perpendicular to

y=9

through the point

(-6,-2)

3

-7

, find the area

\newline

3

3

\newline

A ship travels from

\mathrm{P}

\mathrm{Q}

060^{\circ}

25 \mathrm{~km}

\mathrm{Q}

\mathrm{R}

015^{\circ}

30 \mathrm{~km}

. How far east of

P

R

2

decimal places?

\newline

\mathrm{Q}

0

\newline

\mathrm{Q}

1

\newline

\mathrm{Q}

2

\newline

\mathrm{Q}

3

\newline

\mathrm{Q}

4

P

has coordinates

(k,-3)

\newline

Q

has coordinates

(2,-3)

\newline

P Q

6

5

k<0

\newline

Find the value of

k

The coordinates of the point

F

(-9,-1)

and the coordinates of point

G

(-9,5)

. What is the distance, in units, between the point

F

G

\newline

\square

The coordinates of the point

W

(9,-2)

and the coordinates of point

X

(-4,-2)

. What is the distance, in units, between the point

W

X

\newline

\square

The coordinates of the point

B

(-5,7)

and the coordinates of point

C

(-5,3)

. What is the distance, in units, between the point

B

C

\newline

\square

The coordinates of the point

G

(-6,-7)

and the coordinates of point

H

(-6,10)

. What is the distance, in units, between the point

G

H ?

\newline

\square

A

-11

B

C

6

units away from Point

A

. Where are B and C located?

\newline

\mathrm{B}=\square \quad \mathrm{C}=\square

\mathrm{I}

-3

\mathrm{J}

\mathrm{K}

10

units away from Point

\mathrm{I}

\mathrm{J}

\mathrm{K}

\newline

\mathrm{J}=\square \quad \mathrm{K}=\square

\mathrm{R}

-4

\mathrm{S}

\mathrm{T}

10

units away from Point

\mathrm{R}

\mathrm{S}

\mathrm{T}

\newline

\mathrm{S}=\square \quad \mathrm{T}=\square

\mathrm{G}

-10

\mathrm{H}

\mathrm{I}

8

units away from Point

\mathrm{G}

\mathrm{H}

\newline

\mathrm{H}=\square \quad \mathrm{I}=\square

\mathrm{H}

-1

\mathrm{I}

\mathrm{J}

9

units away from Point

\mathrm{H}

. Where are I and J located?

\newline

\mathrm{I}=\square \quad \mathrm{J}=\square

\mathrm{J}

-13

\mathrm{K}

\mathrm{L}

6

units away from Point

\mathrm{J}

\mathrm{K}

\mathrm{L}

\newline

\mathrm{K}=\square \quad \mathrm{L}=\square

\mathrm{P}

-7

\mathrm{Q}

\mathrm{R}

7

units away from Point

\mathrm{P}

\mathrm{Q}

\mathrm{R}

\newline

\mathrm{Q}=\square \quad \mathrm{R}= \square

\mathrm{R}

-4

\mathrm{S}

\mathrm{T}

10

units away from Point

\mathrm{R}

\mathrm{S}

\mathrm{T}

\newline

\mathrm{S}=\square \quad \mathrm{T}=\square

\mathrm{O}

-2

\mathrm{P}

\mathrm{Q}

5

units away from Point

\mathrm{O}

. Where are P and Q located?

\newline

\mathrm{P}=\square \quad \mathrm{Q}=\square