Free Printable Mathematics Skills Assessment

1.

Approximate the value of π to two decimal places.

a)

2.71

b)

4.20

c)

3.14

d)

3.99

2.

Find the sum of the vectors (3, 4) and (-1, 2).

a)

(4, 2)

b)

(2, 8)

c)

(2, 6)

d)

(5, 6)

3.

Calculate the magnitude of the vector (5, -12).

a)

8

b)

17

c)

13

d)

10

4.

Determine the decimal equivalent of the fraction 3/5.

a)

0.6

b)

1.2

c)

0.8

d)

0.3

5.

What is the scalar multiplication of the vector (2, -3) by 4?

a)

(10, -15)

b)

(8, -12)

c)

(3, -5)

d)

(6, -9)

6.

Solve the equation 2x - 5 = 11 for x.

a)

x = 7

b)

x = 8

c)

x = 10

d)

x = 3

7.

If the probability of an event A is 0.3, what is the probability of the complement of A?

a)

0.5

b)

0.7

c)

0.2

d)

1.3

8.

Find the difference of the vectors (7, -2) and (3, 5).

a)

(10, 3)

b)

(4, -7)

c)

(1, -3)

d)

(5, 7)

9.

Express the decimal 0.75 as a fraction in simplest form.

a)

1/2

b)

2/3

c)

5/6

d)

3/4

10.

Calculate the probability of rolling a 5 on a fair six-sided die.

a)

1/4

b)

1/2

c)

1/3

d)

1/6

11.

Determine the components of the vector with magnitude 10 and direction angle 60 degrees.

a)

The components of the vector are 4 and 6

b)

The components of the vector are 5 and 8.66

c)

The components of the vector are 6 and 8.66

d)

The components of the vector are 3 and 4

12.

Approximate the square root of 17 to the nearest whole number.

a)

3

b)

5

c)

4

d)

6

13.

If vector A = (3, -1) and vector B = (2, 4), find the product A • B.

a)

-2

b)

7

c)

2

d)

12

14.

Simplify the expression (3/4) ÷ (5/8).

a)

5/6

b)

6/5

c)

3/20

d)

2/3

15.

What is the sum of the first 10 positive integers?

a)

55

b)

45

c)

60

d)

40

16.

If vector C = (6, -3) and vector D = (-2, 7), find the sum C + D.

a)

(4, 4)

b)

(10, 4)

c)

(3, 10)

d)

(-8, 4)

17.

Calculate the probability of drawing a red card from a standard deck of 52 playing cards.

a)

0.25

b)

0.75

c)

1.0

d)

0.5

18.

Find the scalar multiple of the vector (4, -7) by -2.

a)

(-2, 3)

b)

(8, -14)

c)

(-8, 14)

d)

(4, 7)

19.

Solve the equation 4x + 9 = 25 for x.

a)

x = 2

b)

x = 4

c)

x = 6

d)

x = 10

20.

Determine the decimal equivalent of the fraction 7/9.

a)

0.6666666666666666

b)

0.5555555555555556

c)

0.8888888888888888

d)

0.7777777777777778

21.

Convert fraction to a decimal

³/₈

(a)

22.

Convert fraction to a decimal

¹/₂

(a)

23.

Convert fraction to a decimal

¹/₄

(a)

24.

Convert fraction to a decimal

⁹/₁₀

(a)

25.

Convert fraction to a decimal

³/₅

(a)

26.

Convert fraction to a decimal

¹⁸/₁₀₀

(a)

27.

Convert fraction to a decimal

²⁷/₅₀

(a)

28.

Convert fraction to a decimal

¹⁵/₂₀

(a)

29.

Convert fraction to a decimal

⁹/₂₅

(a)

30.

What is the place value of digit 6 in the number 71.263

a)

hundredths

b)

hundreds

c)

tenths

d)

tens

31.

14.307 write in words

a)

one four point three zero seven.

b)

fourteen point three hundred and seven.

c)

fourteen point three zero seven.

d)

fourteen point three seven.

32.

What is the value of the digit 7 in the number 8,123.37?

a)

0.07

b)

.7

c)

7

d)

70

33.

What is the value of the tenths place in 564.67

a)

.06

b)

.6

c)

60

d)

6

e)

.07

34.

What is the decimal equivalent to 54/100?

a)

5.4

b)

0.54

c)

54

d)

540

35.

What is the equivalent fraction for 0.3?

a)

1/3

b)

3/10

c)

7/10

d)

3/100

36.

What fraction and decimal of the image is shaded green?

a)

9/10 and 0.9

b)

10/9 and 0.9

c)

9/10 and 0.09

d)

9/100 and 0.9

37.

What is the decimal equivalent to 4/5?

a)

0.8

b)

0.45

c)

4.5

d)

0.4

38.

Which statement is true about the fraction model above?

a)

1/2 = 0.5

b)

1/2 = 0.1

c)

0.25 = 1/2

d)

1.5 = 1/2

39.

What is 0.75 written as a fraction?

a)

75/1000

b)

7/10

c)

3/4

d)

1/2

40.

What is the decimal representation shaded in the given image?

a)

0.54

b)

54

c)

0.054

d)

0.46

41.

What is the fraction equivalency for 2/5?

a)

4/10

b)

8/10

c)

3/4

d)

4/100

42.

What is the decimal equivalent for 1/2?

a)

0.2

b)

0.12

c)

0.5

d)

1.2

43.

What is the fraction equivalent for 3/6?

a)

1/10

b)

2/5

c)

3/10

d)

1/2

44.

What fraction and decimal is represented by the shaded amount in the image?

a)

1/4 and 0.25

b)

3/4 and 0.75

c)

1/2 and 0.5

d)

1/10 and 0.1

45.

Look at the given image. What is it in decimal form?

a)

1.8

b)

1.08

c)

0.88

d)

0.18

46.

What would 3/4 be as a decimal?

a)

3.4

b)

0.75

c)

0.34

d)

0.25

47.

What would the equivalent fraction be for 4/5?

a)

8/10

b)

4/100

c)

4/10

d)

45/100

48.

What would 4/8 be as a decimal?

a)

4.8

b)

0.48

c)

0.4

d)

0.5

49.

What decimal is shown shaded green in the image above?

a)

3.4

b)

0.75

c)

0.34

d)

0.25

50.

2/4 is equivalent to______

a)

0.24

b)

0.20

c)

0.40

d)

0.50

51.

How is the fraction above represented as a decimal?

a)

0.25

b)

0.1

c)

0.2

d)

0.4

52.

Round 0.813 to the nearest whole number.

(a)

53.

Write 4.92 correct to 1 decimal place (d.p.)

(a)

54.

Write 4.377 correct to 2 decimal places (2 d.p.)

(a)

55.

How many significant figures are there in 0.0054 grams?

a)

1

b)

2

c)

3

d)

4

56.

How many significant figures are there in 10.020 moles?

a)

2

b)

3

c)

4

d)

5

57.

Identify, how many significant figures does the following number have?

0.00509

(a)

58.

True or False:

When writing

a number in standard form,

the first number must be

greater than 1 but less than 10.

a)

FALSE

b)

TRUE

59.

What is 6.7 × 10⁴ written

as an ordinary number?

a)

67000

b)

6700

c)

670000

d)

0.00067

60.

What is 45,000 written in standard form?

a)

45 × 10³

b)

4.5 × 10⁴

c)

4.5 × 10³

61.

What is 0.00051

written in standard form?

a)

5.1 × 10^-4

b)

51 × 10^-4

c)

5.1 × 10^-5

62.

Write 2.6470588 to 2 decimal places

a)

2.65

b)

2.74

c)

2.647

d)

2.657

63.

Round off the number 3.9762645 to 1 dp

a)

4.0

b)

3.9

c)

3.98

d)

4.01

64.

Multiply.

a)

3 1/10

b)

85/20

c)

4 5/20

d)

4 1/4

65.

What is 3a+5b if a=4, b=6

a)

40

b)

42

c)

44

d)

46

66.

Y=7, find the value of 2(y+4)

a)

11

b)

20

c)

22

d)

13

67.

Simplifying the following expression

n-10+9n-3

a)

-3

b)

9n-3

c)

n

d)

10n-13

68.

simplify 2(x + 4) + 3(x- 5) -2y.

a)

x - 2y

b)

8x - 2y -7

c)

8x - 2x - 23

d)

8x + 2x - 18

69.

What is the value of 3x²-7

when x=-5

a)

-57

b)

43

70.

If a = 4 and b = 6, what is the value of 3a + 5b?

a)

40

b)

42

c)

44

d)

46

71.

Evaluate the following expression:
-3x² - 5x + 7 when x = -2

a)

5

b)

10

c)

12

d)

7

72.

How many significant figures are there in 0.0054 grams?

a)

1

b)

2

c)

3

d)

4

73.

How many significant figures are there in 10.020 moles?

a)

2

b)

3

c)

4

d)

5

74.

Identify, how many significant figures does the following number have?

0.00509

(a)

75.

Write 4.377 correct to 2 decimal places (2 d.p.)

(a)

76.

Write 4.92 correct to 1 decimal place (d.p.)

(a)

77.

Round 0.813 to the nearest whole number.

(a)

78.

The weight of a bag of potatoes is 25 kg, correct to the nearest kg.

What is smallest possible weight of the bag of potatoes?

4 lines

79.

A rectangular plot of land has sides with lengths of 38 m and 52 m correct to the nearest m.

Calculate the maximum possible values of the perimeter of the rectangle.

a)

180 m

b)

147 m

c)

91 m

d)

182 m

80.

Hannah measures with a ruler that has marks every 0.1 cm. She says that the lengths of the side of a rectangle are 8.5 cm and 12 cm correct to 1 decimal place.

Calculate the minimum possible values of the area of the rectangle.

4 lines

81.

A metal pole is 500cm long, correct to the nearest centimetre. The pole is cut into rods each of length 5.8 cm, correct to the nearest millimetre.

Calculate the largest number of rods that the pole can be cut into.

4 lines

82.

The cost of making a chair is $28 correct to the nearest dollar.

Calculate the lower and upper bounds for the cost of making 450 chairs.

4 lines

83.

Determine the amplitude for the function

y=3\sin\frac{1}{2}x

a)

Amplitude = $3$

b)

Amplitude = $\frac{1}{2}$

c)

Amplitude = $-3$

d)

Amplitude = $-\frac{1}{2}$

84.

Determine the period for the function

y=3\sin\frac{1}{2}x

a)

Period = $4\pi$

b)

Period = $\frac{1}{2}\pi$

c)

Period = $2\pi$

d)

Period = $\pi$

85.

Determine the vertical shift for the function

2y=\sin\left(2x-2\pi\right)+2

a)

2 units upward

b)

2 units downward

c)

1 units upward

d)

2 units downward

86.

A car travels 90 meters due north in 15 seconds. Then the car turns around and travels 40 meters due south. What is the magnitude and direction of the car's resultant displacement?

a)

40 metres, South

b)

50 metres, South

c)

50 metres, North

d)

40 metres, North

87.

Write the vector from A to B...

a)

a

b)

-a

c)

b

d)

-b

88.

Write the vector from C to A...

a)

a

b)

-a

c)

b

d)

-b

89.

Write the vector from B to D...

a)

a

b)

-a

c)

b

d)

-b

90.

Write the vector from A to D...

a)

a + b

b)

-a + b

c)

b - a

d)

a - b

91.

Write the vector from C to B...

a)

a + b

b)

-a + b

c)

b + a

d)

a - b

92.

Write the vector from C to B...

a)

y

b)

-y

c)

z

d)

-z

93.

Write the vector from E to D...

a)

y

b)

-y

c)

x

d)

-x

94.

Write the vector from C to D...

a)

y

b)

-y

c)

x

d)

-x

95.

Write the vector from A to C...

a)

x + z

b)

x + y

c)

x - z

d)

x - y

96.

Write the vector from D to B...

a)

y - z

b)

-x + y

c)

-x - z

d)

-y - z

97.

Write the vector from F to D...

a)

y - z

b)

x + z

c)

-x + z

d)

z - x

98.

Write the vector from A to E...

a)

y + z

b)

x + z

c)

-x + y

d)

y - x

99.

Write the vector from A to D...

a)

x + y + z

b)

x - y + z

c)

-x + y + z

d)

x - y - z

100.

Write the vector from B to E...

a)

x + y + z

b)

x - y + z

c)

-x + y + z

d)

x - y - z

101.

Write the vector from F to C...

a)

x + y + z

b)

x - y + z

c)

-x + y + z

d)

x - y - z

102.

Write the vector from A to B...

a)

r

b)

-r

c)

s

d)

-s

103.

Write the vector from B to A...

a)

r

b)

-r

c)

s

d)

-s

104.

Write the vector from C to A...

a)

r

b)

-r

c)

s

d)

-s

105.

Write the vector from B to C...

a)

r + s

b)

-r + s

c)

s + r

d)

-s - r

106.

Write the vector from C to B...

a)

r + s

b)

s - r

c)

s + r

d)

r - s

107.

A vector includes ______ and ________.

a)

direction, magnitude

b)

magnitude, units

c)

direction, units

d)

scalars, scalars

108.

A resultant vector is

a)

equal to the sum of one vector.

b)

equal to the sum of two or more vectors.

c)

equal to the difference of one vector.

109.

What is the resultant of these two vectors?

a)

+17 m

b)

+3 m

c)

-17 m

d)

-3 m

110.

If two vectors to be added are at right angles, you will need to....

a)

Multiply

b)

Divide

c)

Pythagorean Theorem

d)

Use trigonometry

111.

When using the head-to-tail method to draw a vector addition diagram, the resultant is drawn from the _____ .

a)

head of the first vector to the tail of the last vector

b)

tail of the first vector to the head of the last vector

c)

head of the last vector to the tail of the first vector

d)

tail of the last vector to the head of the last vector

112.

Find the measure of the indicated angle (?) round to the nearest tenth.

a)

9.4

b)

55.2

c)

20.15

d)

19.4

113.

Bob walks 2 miles north and turns west and walks 2 miles. What is Bob's general displacement?

a)

4 miles northeast

b)

4 miles northeast

c)

3 miles northwest

d)

3 miles southeast

114.

Cameron (Cam for short) Per hikes to a campsite where he will spend the evening. He hikes 6.0 km, north and 3.0 km, west. The magnitude of Cam's displacement is ___km

a)

3.0

b)

4.5

c)

6.7

d)

45

115.

What is the magnitude of the resultant vector, r?

a)

3

b)

4

c)

5

d)

7

116.

Which of the following describes the vector above?

a)

45 cm

b)

45 cm at 30 degrees North of East

c)

45 cm at 30 degrees East of North

d)

45 cm North East

117.

Describe the direction of the vector above.

a)

30 degrees

b)

30 degrees North East

c)

30 degrees North of East

d)

30 degrees East of North

118.

If vector A has an y component of 12 units and a x component of 7 units, which would allow you to solve for the MAGNITUDE of vector A?

a)

$\sqrt{12^2-7^2}$

b)

$\sqrt{12^2+7^2}$

c)

$\tan^{-1}\left(\frac{12}{7}\right)$

d)

$\tan^{-1}\left(\frac{7}{12}\right)$

119.

If vector A has an y component of 12 units and a x component of 7 units, which would allow you to solve for the DIRECTION of vector A?

a)

$\sqrt{12^2-7^2}$

b)

$\sqrt{12^2+7^2}$

c)

$\tan^{-1}\left(\frac{12}{7}\right)$

d)

$\tan^{-1}\left(\frac{7}{12}\right)$

120.

What is the resultant for the following example?

(Part of the work is done, but not all)

a)

24.6 km at 27 degrees north of east

b)

24.6 km at 63 degrees north of east

c)

33 km at 27 degrees north of east

d)

33 km at 63 degrees north of east

121.

An airplane flies due north at 150 km/h with respect to the air. There is a wind blowing at 75 km/h due east. What are the plane's speed with respect to the ground?

a)

167.7 km/h at 26.6 degrees north of east

b)

225 km/h at 26.6 degrees east of north

c)

167.7 km/h at 63.4 degrees north of east

d)

129.9 km/h at 63.4 degrees north of east

e)

129.9 km/h at 26.6 degrees east of north

122.

A Frisbee that flies at a speed of 1.8 m/s north relative to the air encounters a tailwind that travels at 1.2 m/s. What are the speed and direction of the Frisbee relative to the ground?

a)

0.60 m/s north

b)

0.60 m/s at an 45 degrees north of east.

c)

3.0 m/s north

d)

0.60 m/s south

e)

3.0 m/s south

123.

A Frisbee that flies at a speed of 1.8 m/s north relative to the air encounters a tailwind that travels at 1.2 m/s. What are the speed and direction of the Frisbee relative to the ground?

a)

0.60 m/s north

b)

0.60 m/s at an 45 degrees north of east.

c)

3.0 m/s north

d)

0.60 m/s south

e)

3.0 m/s south

124.

What is the resultant vector of the two labeled vectors?

a)

+2 km

b)

+14 km

c)

-2 km

d)

-14 km

125.

What is the resultant of the two vectors shown above?

a)

+5

b)

-5

c)

+15

d)

-15

126.

Bob walks 4 miles west and stops to rest. He then continues to walk another 3 miles west. What is his displacement?

a)

7 miles west

b)

1 mile west

c)

12 miles west

d)

7 miles east

127.

A vector has both ____ and _____

a)

speed and length

b)

magnitude and direction

c)

degrees and radians

d)

style and grace

128.

Find the magnitude of vector AB if the initial point is (-3, 1) and the terminal point is (3, 9).

a)

6

b)

8.2

c)

10

d)

10.4

129.

Find the component form of a vector whose initial point is (5, 7) and terminal point is (1, 10)

a)

<-4, 3>

b)

<4, -3>

c)

5

d)

<6, 17>

130.

Find the magnitude of the vector <-5, 12>

a)

13

b)

10.91

c)

7

d)

17

131.

Find the magnitude of the vector <10, -8>

a)

2

b)

12.81

c)

6

d)

18

132.

Determine the magnitude of the vector <8, -2>

a)

√12

b)

√68

c)

√60

d)

√20

133.

What is the magnitude of the vector that has components <-7, 24>?

a)

√50

b)

25

c)

5

d)

√89

134.

Find the magnitude.

a)

0

b)

5

c)

-5

d)

4

135.

Find the magnitude.

a)

4

b)

5

c)

3

d)

square root of 5

136.

Which statement describes a vector?

a)

It has magnitude but no direction

b)

It has direction but no magnitude

c)

It has both direction and magnitude

d)

It has constant magnitude but no
direction

137.

Is this a scalar quantity or a vector quantity?
A deer running 15 meters per second due west

a)

Scalar

b)

Vector

138.

If a boomerang is thrown 20 m in a straight line and returns exactly to the spot it was thrown what is its displacement?

a)

20m

b)

40m

c)

0m

d)

-20m

139.

Which of these is not a vector quantity?

a)

displacement

b)

time

c)

velocity

d)

acceleration

140.

Which of the following quantities are vectors?

a)

speed, velocity, acceleration

b)

velocity, acceleration, force

c)

force, acceleration, mass

d)

length, mass, time

141.

The _______ of two or more vectors is the sum of the vectors.

a)

components

b)

scalar

c)

resultant

d)

magnitude

142.

DISTANCE

a)

Scalar

b)

Vector

143.

VELOCITY

a)

Scalar

b)

Vector

144.

MASS

a)

Scalar

b)

Vector

145.

SPEED

a)

Scalar

b)

Vector

146.

WEIGHT

a)

Scalar

b)

Vector

147.

ACCELERATION

a)

Scalar

b)

Vector

148.

MOMENTUM

a)

Scalar

b)

Vector

149.

DISPLACEMENT

a)

Scalar

b)

Vector

150.

TEMPERATURE

a)

Scalar

b)

Vector

151.

A scalar is a magnitude _____.

a)

With direction.

b)

Without direction.

152.

30 m/sec, East. Scalar or Vector

a)

Scalar

b)

Vector

c)

Neither

153.

What is magnitude?

a)

The direction that describes a quantity.

b)

A numerical value

c)

A unit of force

154.

Which statement describes a vector?

a)

It has magnitude but no direction

b)

It has direction but no magnitude

c)

It has both direction and magnitude

d)

It has constant magnitude but no
direction

155.

Is this a scalar quantity or a vector quantity?
A deer running 15 meters per second due west

a)

Scalar

b)

Vector

156.

If a boomerang is thrown 20 m in a straight line and returns exactly to the spot it was thrown what is its displacement?

a)

20m

b)

40m

c)

0m

d)

-20m

157.

Which of these is not a vector quantity?

a)

displacement

b)

time

c)

velocity

d)

acceleration

158.

Which of the following quantities are vectors?

a)

speed, velocity, acceleration

b)

velocity, acceleration, force

c)

force, acceleration, mass

d)

length, mass, time

159.

The _______ of two or more vectors is the sum of the vectors.

a)

components

b)

scalar

c)

resultant

d)

magnitude

160.

DISTANCE

a)

Scalar

b)

Vector

161.

VELOCITY

a)

Scalar

b)

Vector

162.

MASS

a)

Scalar

b)

Vector

163.

SPEED

a)

Scalar

b)

Vector

164.

WEIGHT

a)

Scalar

b)

Vector

165.

ACCELERATION

a)

Scalar

b)

Vector

166.

MOMENTUM

a)

Scalar

b)

Vector

167.

DISPLACEMENT

a)

Scalar

b)

Vector

168.

TEMPERATURE

a)

Scalar

b)

Vector

169.

A scalar is a magnitude _____.

a)

With direction.

b)

Without direction.

170.

30 m/sec, East. Scalar or Vector

a)

Scalar

b)

Vector

c)

Neither

171.

What is magnitude?

a)

The direction that describes a quantity.

b)

A numerical value

c)

A unit of force

172.

There are 4 blue marbles, 5 red marbles, 1 green marble and 2 black marbles in a box. Suppose you select one marble at random. What is the probability that the marble chosen is blue?

a)

$\frac{1}{2}$

b)

$\frac{1}{3}$

c)

$\frac{2}{3}$

d)

$\frac{1}{4}$

173.

There are 4 blue marbles, 5 red marbles, 1 green marble and 2 black marbles in a box. Suppose you select one marble at random. What is the probability that the marble chosen is red?

a)

$41.67\%$

b)

$50\ \%$

c)

$8.33\%$

d)

$33.33\%$

174.

There are 4 blue marbles, 5 red marbles, 1 green marble and 2 black marbles in a box. Suppose you select one marble at random. What is the probability that the marble chosen is green?

a)

$41.67\%$

b)

$16.67\ \%$

c)

$8.33\%$

d)

$33.33\%$

175.

There are 4 blue marbles, 5 red marbles, 1 green marble and 2 black marbles in a box. Suppose you select one marble at random. What is the probability that the marble chosen is black?

a)

$\frac{1}{2}$

b)

$\frac{1}{3}$

c)

$\frac{3}{4}$

d)

$\frac{1}{6}$

176.

There are 4 blue marbles, 5 red marbles, 1 green marble and 2 black marbles in a box. Suppose you select one marble at random. What is the probability that the marble chosen is not green?

a)

$41.67\%$

b)

$91.67\%$

c)

$75\%$

d)

$8.33\%$

177.

Sam rolled a number cube 50 times. A '3' appeared 10 times. Find the probability of getting '3'.

a)

$\frac{10}{50}$

b)

$\frac{20}{50}$

c)

$\frac{40}{50}$

d)

$\frac{30}{50}$

178.

Sam rolled a number cube 50 times. A '3' appeared 10 times. Find the probability of getting numbers that are not '3'.

a)

$\frac{10}{50}$

b)

$\frac{20}{50}$

c)

$\frac{40}{50}$

d)

$\frac{30}{50}$

179.

A coin is tossed 60 times. 27 times head appeared. Find the probability of getting heads.

a)

$55\%$

b)

$45\%$

c)

$0\%$

d)

$48\%$

180.

A coin is tossed 60 times. 27 times head appeared. Find the probability of getting tail.

a)

$55\%$

b)

$45\%$

c)

$0\%$

d)

$48\%$

181.

Christian Dayne drew a random set of cards from a well -shuffled deck of 52 playing cards. He recorded the suit of cards that he picked; results are shown in the table. Find the probability of selecting a spade?

a)

$\frac{13}{32}$

b)

$\frac{8}{32}$

c)

$\frac{4}{32}$

d)

$\frac{7}{32}$

182.

Christian Dayne drew a random set of cards from a well -shuffled deck of 52 playing cards. He recorded the suit of cards that he picked; results are shown in the table. Find the probability of selecting a diamond?

a)

$40.63\%$

b)

$25\%$

c)

$12.5\%$

d)

$21.88\%$

183.

Christian Dayne drew a random set of cards from a well -shuffled deck of 52 playing cards. He recorded the suit of cards that he picked; results are shown in the table. Find the probability of selecting a red card?

a)

$\frac{21}{32}$

b)

$\frac{11}{32}$

c)

$\frac{17}{32}$

d)

$\frac{15}{32}$

184.

Which statement describes a vector?

a)

It has magnitude but no direction

b)

It has direction but no magnitude

c)

It has both direction and magnitude

d)

It has constant magnitude but no
direction

185.

Is this a scalar quantity or a vector quantity?
A deer running 15 meters per second due west

a)

Scalar

b)

Vector

186.

If a boomerang is thrown 20 m in a straight line and returns exactly to the spot it was thrown what is its displacement?

a)

20m

b)

40m

c)

0m

d)

-20m

187.

Which of these is not a vector quantity?

a)

displacement

b)

time

c)

velocity

d)

acceleration

188.

Which of the following quantities are vectors?

a)

speed, velocity, acceleration

b)

velocity, acceleration, force

c)

force, acceleration, mass

d)

length, mass, time

189.

The _______ of two or more vectors is the sum of the vectors.

a)

components

b)

scalar

c)

resultant

d)

magnitude

190.

DISTANCE

a)

Scalar

b)

Vector

191.

VELOCITY

a)

Scalar

b)

Vector

192.

MASS

a)

Scalar

b)

Vector

193.

SPEED

a)

Scalar

b)

Vector

194.

WEIGHT

a)

Scalar

b)

Vector

195.

ACCELERATION

a)

Scalar

b)

Vector

196.

MOMENTUM

a)

Scalar

b)

Vector

197.

DISPLACEMENT

a)

Scalar

b)

Vector

198.

TEMPERATURE

a)

Scalar

b)

Vector

199.

A scalar is a magnitude _____.

a)

With direction.

b)

Without direction.

200.

30 m/sec, East. Scalar or Vector

a)

Scalar

b)

Vector

c)

Neither

201.

What is magnitude?

a)

The direction that describes a quantity.

b)

A numerical value

c)

A unit of force

202.

Which statement describes a vector?

a)

It has magnitude but no direction

b)

It has direction but no magnitude

c)

It has both direction and magnitude

d)

It has constant magnitude but no
direction

203.

Is this a scalar quantity or a vector quantity?
A deer running 15 meters per second due west

a)

Scalar

b)

Vector

204.

If a boomerang is thrown 20 m in a straight line and returns exactly to the spot it was thrown what is its displacement?

a)

20m

b)

40m

c)

0m

d)

-20m

205.

Which of these is not a vector quantity?

a)

displacement

b)

time

c)

velocity

d)

acceleration

206.

Which of the following quantities are vectors?

a)

speed, velocity, acceleration

b)

velocity, acceleration, force

c)

force, acceleration, mass

d)

length, mass, time

207.

The _______ of two or more vectors is the sum of the vectors.

a)

components

b)

scalar

c)

resultant

d)

magnitude

208.

DISTANCE

a)

Scalar

b)

Vector

209.

VELOCITY

a)

Scalar

b)

Vector

210.

MASS

a)

Scalar

b)

Vector

211.

SPEED

a)

Scalar

b)

Vector

212.

WEIGHT

a)

Scalar

b)

Vector

213.

ACCELERATION

a)

Scalar

b)

Vector

214.

MOMENTUM

a)

Scalar

b)

Vector

215.

DISPLACEMENT

a)

Scalar

b)

Vector

216.

TEMPERATURE

a)

Scalar

b)

Vector

217.

A scalar is a magnitude _____.

a)

With direction.

b)

Without direction.

218.

30 m/sec, East. Scalar or Vector

a)

Scalar

b)

Vector

c)

Neither

219.

What is magnitude?

a)

The direction that describes a quantity.

b)

A numerical value

c)

A unit of force

Mathematics Skills Assessment

Total questions: 219

Worksheet time: 6hrs 48mins