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Ultimate Math Q3 G7 Exam

Total questions: 220

Worksheet time: 3hrs 39mins

Name
Class
Date
1.

_____ is a branch of Mathematics that deals with the collection, organization, presentation, analysis, and interpretation of data.

a)

Statistics

b)

population

c)

census

d)

sample

2.

A _____ is a complete collection of all elements (scores, people, etc.) to be studied.

a)

Statistics

b)

population

c)

census

d)

sample

3.

A t is a collection of data from every element of a population.

a)

Statistics

b)

population

c)

census

d)

sample

4.

A _____ is a subcollection of elements drawn from a population.

a)

Statistics

b)

population

c)

census

d)

sample

5.

In a t, each member of the population has an equally likely chance of being selected. The members of the sample are chosen independently of one another.

a)

random sample

b)

convenience sample

c)

stratified random sample

d)

cluster sample

e)

systematic sample

6.

A _____ is a sample that is chosen because of its convenient proximity and accessibility to the researcher

a)

random sample

b)

convenience sample

c)

stratified random sample

d)

cluster sample

e)

systematic sample

7.

In a _____, the population is divided into subgroups, so that each population member is in only one subgroup. Here, individuals are chosen randomly from each subgroup.

a)

random sample

b)

convenience sample

c)

stratified random sample

d)

cluster sample

e)

systematic sample

8.

A _____ is a sample that consists of items in a group, such as a neighborhood or a household. The group may be chosen at random.

a)

random sample

b)

convenience sample

c)

stratified random sample

d)

cluster sample

e)

systematic sample

9.

A _____ is obtained using an ordered list of the population, thus selecting members systematically from the list.

a)

random sample

b)

convenience sample

c)

stratified random sample

d)

cluster sample

e)

systematic sample

10.

_____ consists of numbers representing counts or measurements.

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

11.

_____ can be separated into different categories distinguished by some non-numeric characteristics.

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

12.

heights of the students in a grade 7 class

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

13.

names given to babies born in the 2000s

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

14.

number of teachers in Peniel Integrated Christian Academy of Rizal.

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

15.

customers’ rating (for example: excellent, satisfactory, or poor) on a certain product bought online

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

16.

_____ result from either a finite number of possible values or a countable number of possible values such as 0, 1, 2, and so on.

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

17.

_____ results from infinitely many possible values that can be associated with points on a continuous scale in such a way that there are no gaps or interruptions

a)

Quantitative data

b)

Qualitative data

c)

Discrete data

d)

Continuous data

18.

The _____ is characterized by data that consist of names, labels, or categories only.

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

19.

The _____ involves data that may be arranged in some order, but differences between data values either cannot be determined or are meaningless.

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

20.

The _____ is like the ordinal level, but meaningful amounts of differences between data can be determined. It has no inherent (natural) zero starting point (where none of the quantity is present).

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

21.

The ratio level of measurement is the interval level modified to include the inherent zero starting point (where zero indicates that one of the quantity is present).

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

22.

Mechanics have to say whether changing the spark plugs on a new model of a car is very difficult, difficult, easy, or very easy.

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

23.

Consumers must say whether they prefer brand A, brand B, or no opinion at all.

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

24.

Military ranks

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

25.

Number of passengers on provincial buses

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

26.

IQ of a Grade 7 student

a)

nominal level of measurement

b)

ordinal level of measurement

c)

interval level of measurement

d)

ratio level of measurement

27.

A class adviser requests parents to answer this questionnaire:

a. How often do you consult your child about his or her performance at school?

All the time Frequently Sometimes Never

b. How much effort do you give your child?

A lot of effort A bit of effort Some effort No effort

What type of data collection method does the class adviser use?

a)

Conducting Surveys

b)

Observing the Outcomes of Events

c)

Taking Measurements in Experiments

d)

Reading Statistical Publication

28.

The following data were obtained from the survey on the number of cell phones possessed by each family. The data collected initially is called _____. These are the unprocessed data gathered directly during a survey or research study. In its original form, _____ often appears unstructured and lacks clear patterns or meaningful insights.

a)

raw data

b)

1

c)

2

d)

frequency table

29.

Set up a table using three columns.

a)

raw data

b)

1

c)

2

d)

frequency table

30.

Read each item in the raw data and mark a stroke (or tally) in the Tally column in the same row as its class.

a)

raw data

b)

1

c)

2

d)

frequency table

31.

3. The frequency of the class is the number of times each class occurs. Write down the frequency of each class by counting its corresponding tally marks. Find the sum of all the frequencies and write it as shown below.

The table formed is called a _____. A _____ shows clear and definite information about a set of data. With the _____, we can easily tell which class has the lowest frequency.

a)

raw data

b)

1

c)

2

d)

frequency table

32.

Scores of 40 students in a 20-point Math quiz.

a)

raw data

b)

1

c)

2

d)

frequency table

33.

The frequency table can be obtained by using the _____.

a)

method of tallying

b)

9

c)

20

d)

grouped frequency distribution

34.

What is the lowest score?

a)

method of tallying

b)

9

c)

20

d)

grouped frequency distribution

35.

What is the highest score?

a)

method of tallying

b)

9

c)

20

d)

grouped frequency distribution

36.

• The data represented by Table 1, where the tally marks are dropped, is called grouped data. Hence, we call it a _____. • The table shows six class intervals, starting from the lowest class interval (9-10) and ending at the highest interval (19-20).

a)

method of tallying

b)

9

c)

20

d)

grouped frequency distribution

37.

The class intervals are nonoverlapping so that no single item can fall into two classes.

a)

True

b)

False

38.

In the class interval 9-10, the lower limit is 9 and the upper limit is 10. Hence, the left member of the class interval is the lower limit, while the right member is the upper limit.

a)

True

b)

False

39.

Get the difference between the highest score and the lowest score. Add 1 to the difference to arrive at the total number of scores or potential scores. The difference between the highest score and the lowest score is called the range.

Range = 20 - 9 = 11 Total number of potential scores = 11 + 1 = 12

a)

First

b)

Second

c)

Third

d)

Fourth

e)

Fifth

40.

Decide on the number of class intervals that are appropriate to the given set of data. Divide the final number on Step 1 by the desired number of class intervals to arrive at the width of the class interval (i). If 6 is the desired number of the class intervals, then:

i = 12/6 = 2

a)

First

b)

Second

c)

Third

d)

Fourth

e)

Fifth

41.

Write the lowest score in the set of raw scores as the lower limit in the lowest class interval. Add to this value i - 1 to obtain the upper limit in the lowest class interval. The lowest score is 9. Thus, the lowest class interval is 9 - 10 since 9 + i - 1 = 9 + 2 - 1 = 10

a)

First

b)

Second

c)

Third

d)

Fourth

e)

Fifth

42.

The next lower limit can be obtained by adding i to the lower limit of the previous class interval. To get the corresponding upper limit for this class interval, follow Step 3 or add i to the preceding upper limit. Thus, the next lower limit is 11, and the corresponding upper limit is 12, since 9 + 2 = 11 and 10 + 2 = 12.

a)

First

b)

Second

c)

Third

d)

Fourth

e)

Fifth

43.

Continue Step 4 until all the scores are included in their corresponding class intervals.

a)

First

b)

Second

c)

Third

d)

Fourth

e)

Fifth

44.

Fill out the f column by following what we have done in frequency distribution

(a)  

45.

Prepare a _____on the scores of 40 students in a Math exam. Shown below are their scores. Use i = 5.

a)

grouped frequency distribution

b)

Lowest score

c)

Highest score

d)

Lower limit

e)

Upper limit

46.

71

a)

grouped frequency distribution

b)

Lowest score

c)

Highest score

d)

Lower limit

e)

Upper limit

47.

99

a)

grouped frequency distribution

b)

Lowest score

c)

Highest score

d)

Lower limit

e)

Upper limit

48.

71

a)

grouped frequency distribution

b)

Lowest score

c)

Highest score

d)

Lower limit

e)

Upper limit

49.

71 + I(5) - 1 - 71 - 5 + 1 = 75

a)

grouped frequency distribution

b)

Lowest score

c)

Highest score

d)

Lower limit

e)

Upper limit

50.

The _____ of a given score are the plus or minus one half of the unit of measure or the place value of the given score. Thus, the true limits of the following scores are as follows:

1) 5, 5 ± 0.5, or 4.5 - 5.5

2) 5.2, 5.2 ± 0.05, or 5.15 - 5.25

3) 5.23, 5.23 ± 0.005, or 5.225-5.235

a)

true limits or class boundaries

b)

cumulative frequency distribution

c)

ogive

d)

stem-and-leaf

51.

A _____ can be obtained by adding the frequency starting from the frequency of the lowest class interval up to the frequency of the highest class interval. It is also possible to do the reverse; that is, we start to cumulate in the other direction.

Table 4 shows the _____ of the 40 students in a 20-point quiz.

a)

true limits or class boundaries

b)

cumulative frequency distribution

c)

ogive

d)

stem-and-leaf

52.

The graph of a cumulative frequency distribution is represented by a line graph known as the _____. In graphing the “less than cumulative frequency,” the cumulative frequencies are plotted against the true upper limits or upper class boundaries. While graphing the “greater than cumulative frequency,” the cumulative frequencies are plotted against the true lower limits or lower class boundaries. The graphs are given in Figure 1 and Figure 2.

a)

true limits or class boundaries

b)

cumulative frequency distribution

c)

ogive

d)

stem-and-leaf

53.

From the grouped frequency distribution itself, we cannot tell what the original items are. We only know that there are ten items in the class 86 - 90. We do not exactly know what items they are. To avoid this problem, we can use the _____ plot.

a)

true limits or class boundaries

b)

cumulative frequency distribution

c)

ogive

d)

stem-and-leaf

54.

Steps in Preparing a Stem-and-Leaf Plot:

First:

a)

Find the least value and the greatest value.

b)

Choose the appropriate stem value. Write stems vertically with a line to their right.

c)

Separate each value into a stem and a leaf by putting the leaves on the plot to the right of the stem.

d)

If you want, on a new plot, arrange the leaves so that they are arranged from least value to greatest value.

55.

Steps in Preparing a Stem-and-Leaf Plot:

Second:

a)

Find the least value and the greatest value.

b)

Choose the appropriate stem value. Write stems vertically with a line to their right.

c)

Separate each value into a stem and a leaf by putting the leaves on the plot to the right of the stem.

d)

If you want, on a new plot, arrange the leaves so that they are arranged from least value to greatest value.

56.

Steps in Preparing a Stem-and-Leaf Plot:

Third:

a)

Find the least value and the greatest value.

b)

Choose the appropriate stem value. Write stems vertically with a line to their right.

c)

Separate each value into a stem and a leaf by putting the leaves on the plot to the right of the stem.

d)

If you want, on a new plot, arrange the leaves so that they are arranged from least value to greatest value.

57.

Steps in Preparing a Stem-and-Leaf Plot:

Fourth:

a)

Find the least value and the greatest value.

b)

Choose the appropriate stem value. Write stems vertically with a line to their right.

c)

Separate each value into a stem and a leaf by putting the leaves on the plot to the right of the stem.

d)

If you want, on a new plot, arrange the leaves so that they are arranged from least value to greatest value.

58.

A _____ is used to represent changes in data over a period of time. Data, like changes in temperature, income, population, and the like, can be represented by a _____. In a _____, data are represented by points and are joined by line segments. A _____ may be curved, broken, or straight. Generally, the horizontal axis is used as the time axis, and the vertical axis is used to show the changes in the other quantity.

a)

line graph

b)

bar graph

c)

pie graph or pie chart

d)

pictograph

59.

A _____ is a graph that uses horizontal or vertical bars to represent data. When a _____ has bars that extend from left to right, it is called a horizontal _____. On the other hand, if the bars extend from bottom to top, it is called a vertical _____. In a vertical _____, the vertical line is called the scale of the _____, while in a horizontal _____, the horizontal line is the scale of the _____. The length of a bar represents a quantity. Hence, the bars, which are representations of the quantities, can easily be compared by examining the lengths of the bars. Since only the lengths of the bars are important, the widths are all made equal. A gap between the bars is spaced equally to make them stand out better.

a)

line graph

b)

bar graph

c)

pie graph or pie chart

d)

pictograph

60.

A _____ or _____ is another visual representation of data. It is used to show how all the parts of something are related to the whole. It is represented by a circle divided into slices or sectors of various sizes that show each part’s relationship to the whole and to the other parts of the circle.

a)

line graph

b)

bar graph

c)

pie graph or pie chart

d)

pictograph

61.

A _____ is a graph that uses pictures to illustrate data. To construct a _____, the following steps are to be followed:

a) Collect the necessary data.

b) Round off the numerical data if necessary.
c) Choose an appropriate symbol to represent the subject.
d) Indicate the quantity each symbol represents.

a)

line graph

b)

bar graph

c)

pie graph or pie chart

d)

pictograph

62.

On a pie or circle graph, 25% represents _____.

a)

25/100 x 360

b)

75/100 x 360

c)

90/360

d)

180/360

63.

On a pie graph, 75% represents _____.

a)

25/100 x 360

b)

75/100 x 360

c)

90/360

d)

180/360

64.

On a pie graph, a sector having 90º represents _____.

a)

25/100 x 360

b)

75/100 x 360

c)

90/360

d)

180/360

65.

On a pie graph, a sector having 180º represents

a)

25/100 x 360

b)

75/100 x 360

c)

90/360

d)

180/360

66.

What is it?

a)

table heading

b)

body

c)

stubs

d)

box heads/column captions

67.

What is it?

a)

table heading

b)

body

c)

stubs

d)

box heads/column captions

68.

What is it?

a)

table heading

b)

body

c)

stubs

d)

box heads/column captions

69.

What is it?

a)

table heading

b)

body

c)

stubs

d)

box heads/column captions

70.

The set of integers consists of all positive whole numbers, all negative whole numbers, and zero.

ℤ = { . . . , -3, -2, -1, 0, 1, 2, 3, . . . }

a)

TRUE

b)

FALSE

71.

The set of positive integers is equal to the set of natural numbers.

a)

TRUE

b)

FALSE

72.

Positive integers may not be written with or without a plus sign (+) before them.

Example: +7 = 7

a)

TRUE

b)

FALSE

73.

Negative integers aren't written with a minus sign before them.

Example: 7 - 14

a)

TRUE

b)

FALSE

74.

Zero is signless since it is neither positive nor negative.

a)

TRUE

b)

FALSE

75.

Numbers that are of the same distance from zero (the origin) but on opposite sides of zero are called _____.

a)

opposites

b)

Integers

76.

_____ can be used to be describe situations involving temperature, profit or loss, time before or after, a lift of a space shuttle, and elevation of land. In all of these examples, _____ are used to count positive and negative units.

a)

opposites

b)

Integers

77.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

earned

a)

+

b)

-

78.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

spent

a)

+

b)

-

79.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

profit

a)

+

b)

-

80.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

won

a)

+

b)

-

81.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

acquired

a)

+

b)

-

82.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

deposit

a)

+

b)

-

83.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

loss

a)

+

b)

-

84.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

decrease

a)

+

b)

-

85.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

gain

a)

+

b)

-

86.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

above

a)

+

b)

-

87.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

fell

a)

+

b)

-

88.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

drop

a)

+

b)

-

89.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

forward

a)

+

b)

-

90.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

down

a)

+

b)

-

91.

Identify the type of integer being described by the given words.

Select + if it is a positive integer and – if it is a negative integer.

debt

a)

+

b)

-

92.

_____ is always a positive value (or zero).

a)

Distance

b)

Absolute Value

93.

_____ describes the distance between a number and zero on the number line without considering direction.

a)

Distance

b)

Absolute Value

94.

The absolute value of a number is never negative.

a)

TRUE

b)

FALSE

95.

The absolute value of a number is denoted by two bars ││.

a)

TRUE

b)

FALSE

96.

It is important to note that the absolute value bars work in the same way as parentheses do. Example: -│-3│ = -3, = – (–3) = -3.

a)

TRUE

b)

FALSE

97.

If x is a positive integer or zero, then the absolute value of x is x.

|x| = x, if x > 0 |x| = x, if x = 0

a)

TRUE

b)

FALSE

98.

If x is a negative integer, then the absolute value of x is the opposite of x.

|-x| = x. if x < 0

a)

TRUE

b)

FALSE

99.

The absolute value of -3 is 3.

a)

TRUE

b)

FALSE

100.

The absolute value of an integer is always greater than the integer.

a)

TRUE

b)

FALSE

101.

|+5| = 5

a)

TRUE

b)

FALSE

102.

|-5| = -5

a)

TRUE

b)

FALSE

103.

- |+5| = 5

a)

TRUE

b)

FALSE

104.

- |-5| = -5

a)

TRUE

b)

FALSE

105.

|-7| + |+5| =

(a)  

106.

|10| - |-8| =

(a)  

107.

|+3| - |-3| =

(a)  

108.

|-8| + |17| =

(a)  

109.

An (a)   is a mathematical statement that contains the symbol >, ≥, <, ≤, or ≠.

110.

-3[_____]6

a)

>

b)

<

c)

=

111.

0[_____]5

a)

>

b)

<

c)

=

112.

-7[_____]7

a)

>

b)

<

c)

=

113.

-0[_____]-10

a)

>

b)

<

c)

=

114.

-8[_____]-2

a)

>

b)

<

c)

=

115.

14[_____]-15

a)

>

b)

<

c)

=

116.

-36[_____]-38

a)

>

b)

<

c)

=

117.

42[_____]24

a)

>

b)

<

c)

=

118.

-16[_____]14

a)

>

b)

<

c)

=

119.

-154[_____]-154

a)

>

b)

<

c)

=

120.

The grade (g) must be at least 85.

a)

b)

121.

The age (a) must be at most 60 years.

a)

b)

122.

You can use (a)   to represent integers. A + tile represents +1. A - tile represents -1.

++++ = 4 and ---- = -4

123.

1 + 4

(a)  

124.

4 + 3

(a)  

125.

1 + (-4)

(a)  

126.

4 + (-3)

(a)  

127.

(-1) + 4

(a)  

128.

(-3) + 4

(a)  

129.

(-1) + (-4)

(a)  

130.

(-3) + (-2)

(a)  

131.

Find the sum of their absolute values and use the sign common on both integers.

a)

LIKE SIGNS: (+) + (+) or (-) + (-)

b)

Positive + Positive = Positive Answer

c)

Negative + Negative = Negative Answer

132.

5 + (8) = 13

a)

LIKE SIGNS: (+) + (+) or (-) + (-)

b)

Positive + Positive = Positive Answer

c)

Negative + Negative = Negative Answer

133.

-3 + (-12) = -15

a)

LIKE SIGNS: (+) + (+) or (-) + (-)

b)

Positive + Positive = Positive Answer

c)

Negative + Negative = Negative Answer

134.

Find the difference of their absolute values and use the sign of the integer with the greater absolute value.

a)

UNLIKE SIGNS: (+) + (-) or (-) + (+)

b)

If the number with the greater absolute value is positive, the answer is also positive

c)

If the number with the greater absolute value is negative, the answer is also negative.

135.

23 + (-8) = 23 – 8 = 15

a)

UNLIKE SIGNS: (+) + (-) or (-) + (+)

b)

If the number with the greater absolute value is positive, the answer is also positive

c)

If the number with the greater absolute value is negative, the answer is also negative.

136.

(-13) + 7 = -6

a)

UNLIKE SIGNS: (+) + (-) or (-) + (+)

b)

If the number with the greater absolute value is positive, the answer is also positive

c)

If the number with the greater absolute value is negative, the answer is also negative.

137.

40 + 5

(a)  

138.

40 + (-5)

(a)  

139.

(-40) + 5

(a)  

140.

(-40) + (-5)

(a)  

141.

(-9) + 10

(a)  

142.

a + (-a) = 0 and – a + a = 0

a)

Addition Property of Opposites

b)

Addition Property of Zero

143.

a + 0 = 0 + a = a, for any number a

a)

Addition Property of Opposites

b)

Addition Property of Zero

144.

5 + (-3)

(a)  

145.

-6 + (4)

(a)  

146.

-2 + (8)

(a)  

147.

12 + 5 + 3

(a)  

148.

21 + (-25) + (-8)

(a)  

149.

(-15) + 23 + 6

(a)  

150.

7 – 4

(a)  

151.

4 – 5

(a)  

152.

2 – (-4)

(a)  

153.

(-2) – 4

(a)  

154.

(-5) – (-2)

(a)  

155.

(-2) – (-5)

(a)  

156.

(12) – (6)

(a)  

157.

(-15) – (-10)

(a)  

158.

(-10) -(3)

(a)  

159.

4 – (-8)

(a)  

160.

1 - 4

(a)  

161.

-3 – (-5)

(a)  

162.

-2 – 4

(a)  

163.

(-9) – (7) – (-2)

(a)  

164.

(-8) – (-12) – (3)

(a)  

165.

26 - 8

(a)  

166.

15 - (-2)

(a)  

167.

(-55) - 13

(a)  

168.

(-18) - (-10)

(a)  

169.

12 – (-24) – 10

(a)  

170.

Fill in each [_] with <, >, or = to make a true statement

-3 -(-5) [_] -6 - (-7)

(a)  

171.

Fill in each [_] with <, >, or = to make a true statement

|-4| - |7| [_] |8| - |-8|

(a)  

172.

Find the difference in altitude between a mountain 2 853 ft. high and a valley 375 ft. below sea level.

(a)  

173.

The melting points of mercury, nitrogen, lithium, and sulfur are -39ºC, -210ºC, 181ºC, and 113ºC, respectively. Find the difference between the sum of the melting points of mercury and nitrogen from the sum of the melting points of lithium and sulfur.

(a)  

174.

1. When you multiply two numbers with the same sign, the product is (a)   .

175.

(+5) × (+7)

(a)  

176.

(-3) × (-12)

(a)  

177.

(+8) × (+10)

(a)  

178.

(-20) × (-2)

(a)  

179.

2. When you multiply two numbers with different signs, the product is (a)   .

180.

(+3) × (-8)

(a)  

181.

(-13) × (+4)

(a)  

182.

(-9) × (9)

(a)  

183.

(12) × (-6)

(a)  

184.

12 ● 15

(a)  

185.

18 ● (-3)

(a)  

186.

(-21) ● 6

(a)  

187.

(-30) ● (-10)

(a)  

188.

0 ● (-50)

(a)  

189.

(-10) ● (?) = 30

(a)  

190.

(?) ● (5) = 25

(a)  

191.

(?) ● (14) = -84

(a)  

192.

(-3) ● (-6) ● (?) = -162

(a)  

193.

(-1) ● (-2) ● (?) ● (-8) = 80

(a)  

194.

If the number of negative factors is odd, the product is (a)   .

195.

(-3) ● (-7) ● (-12)

(a)  

196.

(-7) ● (-6) ● (-5) ● (-1) ● (-10)

(a)  

197.

If the number of negative factors is even, the product is (a)   .

198.

(-22) ● (-4)

(a)  

199.

(-11) ● (-5) ● (-2) ● (-21)

(a)  

200.

The change in the price of stocks in Exponent Corporation for Wednesday is reported as –₱200.00 per share. If you own 10 shares of Exponent Stock, what integer represents the total change in value of your shares stock?

(a)  

201.

1. When two numbers with the same sign are divided, the quotient is always (a)   .

202.

9/3

(a)  

203.

-18/-9

(a)  

204.

-10/-2

(a)  

205.

2. When two numbers with different signs are divided, the quotient is always (a)   .

206.

9/-3

(a)  

207.

-18/9

(a)  

208.

10/-2

(a)  

209.

121 ÷ 11

(a)  

210.

36 ÷ (-3)

(a)  

211.

(-50) ÷ 5

(a)  

212.

(-150) ÷ (-10)

(a)  

213.

0 ÷ (-50)

(a)  

214.

250/N = 50

(a)  

215.

N/8 = -45

(a)  

216.

N/300 = 0

(a)  

217.

600/N = -6

(a)  

218.

100 – 8 • 3 + 16 ÷ 2

(a)  

219.

-40 ÷ 5 – 7 • 3 + (6 + 2 • 7)

(a)  

220.

Tom played golf at an amusement park. His scores on the first five holes were -2, -1, +2, +1, and +2. What was his mean (average) score for those holes?

(a)