Font size
S
M
L
XL
WorksheetsMathematics in the Modern World
Total questions: 95
Worksheet time: 48mins
Name
Class
Date
1.
Who made the fibbonacci numbers?
a)
Leonardo picaso
b)
Leonardo pisano
c)
John horton conway
d)
Pythagoras
2.
It is the name given to mathematical object of interest
a)
sentence
b)
expression
c)
noun
d)
adjective
3.
The product and the sum of any 2 real numbers is also a real number.
a)
Commutativity of Binary Operation
b)
Associativity and Binary Operations
c)
Closure of Binary Operation
d)
Identity Elements of Binary Operations
4.
What is NOT a pattern of nature?
a)
Spiral
b)
Fractals
c)
Symmetries
d)
Rational
5.
The product and the sum of any two real numbers is also a real number.
a)
Commutativity of Binary Operation.
b)
Distributivity of Binary Operation.
c)
Closure of Binary Operation.
d)
Identity Elements of Binary Operation.
6.
A mathematician can express otherwise long expositions or sentences briefly using the language of mathematics
a)
Precise
b)
Concise
c)
Powerful
d)
Language
7.
Regular, reccuring, and repeating forms or designs that are commonly observed in natural objects
a)
Sequence
b)
Shape
c)
Pattern
d)
Fibonacci Sequence
8.
What is the Italian full name of the great Mathematician who observed numbers in nature?
a)
Leonardo DiCaprio
b)
Leonardo da Vinci
c)
Leonardo Pisano
d)
Leonardo Piscano
9.
It is also known as "divine proprotion".
a)
Golden Rule
b)
Fibonacci
c)
Golden Ratio
d)
Rational Numbers
10.
“The ratio of a person’s height to the height of his or her navel is roughly the golden ratio. We are not told why this is significant; the navel is a scar of no great importance in an adult human being”
a)
Leonardo Pisano
b)
Leonhard Euler
c)
Markowsky
d)
Archimedes
11.
What is the value for the golden ratio?
a)
1.724
b)
1.628
c)
1.59
d)
1.618
12.
What is Fibonacci’s full name?
a)
Leonardo Da Vinci
b)
Leonardo Pisano
c)
Leonardo Dalisay
d)
Leonardo Pierre
13.
Which pattern in nature has no particular figure?
a)
Symmetries
b)
Crack
c)
Fractals
d)
Foam
14.
Which is NOT a Characteristic of Mathematical Language?
a)
PRECISE
b)
CONCRETE
c)
POWERFUL
d)
CONCISE
15.
A sequence numbers where the number is found by adding up the two numbers before it.
a)
Symmetrics
b)
Nature Patterns
c)
Fibonacci
d)
Fractals
16.
Find the missing term in the fibonacci-sequence. 26.3,__,6.4, 102.5
a)
37.4
b)
38.1
c)
3.81
d)
3.74
17.
what are some patterns in nature
a)
symmetries
b)
food
c)
water
d)
chemicals
18.
It is the full name of Fibonacci in Italian.
a)
Leonardo da Vinci
b)
Leonardo DiCaprio
c)
Leonardo Fibonacci
d)
Leonardo Pisano
19.
Who is the great “European Mathematician” of the middle ages?
a)
Isaac Newton
b)
Fibonacci
c)
Archimedes
d)
Alan Turing
20.
What is the value of the golden ratio?
a)
1.61
b)
5.33
c)
1.62
d)
3.14
21.
it must state a complete thought
a)
sentence
b)
expression
c)
adjective
d)
noun
22.
It is concise because a mathematician can express otherwise long expositions or sentences briefly using the language of mathematics.
a)
Concise
b)
Language
c)
Precise
d)
Powerful
23.
What greek symbol represents The Golden Ratio?
a)
Theta
b)
Pi
c)
Phi
d)
Psi
24.
Set of Natural Numbers.
a)
Z
b)
R
c)
N
d)
Q
25.
It is able to make very fine distinctions or definitions among a set of mathematical symbols.
a)
Precise
b)
Concise
c)
Powerful
d)
Language
26.
Italian mathematician who introduced Hindu-Arabic Numbers
a)
Figlio di bonacci
b)
Leonardo Pisano
c)
Socrates
d)
David Hume
27.
Which characteristic of Mathematical Language describes that it is able to make very fine distinctions or definitions among a set of mathematical symbols?
a)
Powerful
b)
Concise
c)
Precise
d)
Accurate
28.
Mathematical Language is ______ which means it is able to make very fine distinctions or definitions among a set of mathematical symbols.
a)
Concise
b)
Precise
c)
Powerful
d)
Correct
29.
A ___ whose sides are in the “golden ratio” of 1+x:1, where x is a non-ending decimal whose value can be calculated in a number of ways, including the construction of a simple continued fraction.
a)
golden ratio
b)
golden rectangle
c)
golden square
d)
fibonacci numbers
30.
The product and the sum of any two real numbers is also a real number. In symbols, we write.
a)
Commutativity of binary operation
b)
Closure of binary operation
c)
Inverses of binary operation
d)
Identity elements of binary operations
31.
What is the name given to mathematical object of interest?
a)
Symbol
b)
Sentence
c)
Equation
d)
Expression
32.
What is another term for ‘Golden Ratio’?
a)
Mathematical Grammars
b)
Divine Proportion
c)
Divine Ratio
d)
Values
33.
Who discovered or invented the Fibonacci Sequence?
a)
Leonardo da Vinci
b)
Leonardo Araújo
c)
Leonardo DiCaprio
d)
Leonardo Pisano
34.
If (a+b) divided by a is equal to a divided by b (a/b)
a)
Fibonacci
b)
Golden Ratio
c)
Associativity Property
d)
Rational number
35.
Which of the following sequences was created by Fibonacci
a)
1, 2, 3, 4, 5, 6, 7, 8…
b)
2, 4, 6, 8, 12, 16…
c)
1, 1, 2, 5, 8, 13…
d)
0, 1, 1, 3, 5, 8…
36.
what is an another name for golden ratio
a)
divine proportion
b)
muscle
c)
skeletal system
d)
water
37.
Which are the first 5 numbers of Fibonacci sequence?
a)
0,1,1,2,3
b)
0,1,2,3,4
c)
1,2,3,4,5
d)
2,4,6,8,10
38.
What are the first(1) eleven(11) numbers of the Fibonacci Sequence?
a)
1,1,2,3,5,7,13,23,34,55,89…
b)
1,2,3,5,9,13,21,34,59,70,86…
c)
1,2,3,7,9,15,19,22,30,38,60…
d)
1,1,2,3,5,8,13,21,34,55,89…
39.
It iis proportionate which can either be in a bigger or smaller size, but they look the same.
a)
Golden Ratio
b)
Fractions
c)
Ratio
d)
Golden rectangle
40.
One of the characteristics of Mathematical Language that can express complex thoughts with relative case
a)
precise
b)
concise
c)
powerful
d)
language
41.
Other name for golden ratio
a)
Fibonacci
b)
Fibonacci sequence
c)
Golden proportion
d)
Divine proportion
42.
1 + 0 = 1 is an example of what property?
a)
Identity Property of Multiplication
b)
Inverse Property of Addition
c)
Identity Property of Addition
d)
Inverse Property of Multiplication
43.
Great European Mathematician of the Middle Ages.
a)
Carl Friedrich Gauss
b)
Fibonacci
c)
Pythagoras
d)
David Hilbert
44.
The mathematical language that is, one can express complex thoughts with relative ease.
a)
Precise
b)
Concise
c)
Powerful
d)
Language
45.
An irrational mathematical constant, approximately equal to 1.6180339887
a)
Sequence
b)
Ratio
c)
Golden Ratio
d)
Golden section
46.
Which of the following does not belong to the group? (Spiral, Crack, Symmetries, Fractals, Bubbles)
a)
Symmetries
b)
Bubbles
c)
Crack
d)
Spiral
47.
The mathematical language is ________, that is, one can express complex thoughts with relative ease.
a)
Precise
b)
Concise
c)
Powerful
d)
Correct
48.
⇔
a)
If..., then
b)
Subset of
c)
There exists
d)
If and only if
49.
2×4
a)
Mathematics expression
b)
English sentence
c)
Mathematics sentence
d)
English noun
50.
What are used to describe the variables(s) in a statement?
a)
Quantifiers
b)
Functions
c)
Implications
d)
Proposition
51.
What is the exact value of the Golden Ratio?
a)
1.61803366
b)
1.667682018
c)
1.08976789
d)
1.618033989
52.
The value of the Golden Ratio
a)
0.5772156649
b)
2.718281828
c)
1.618033987
d)
3.141592654
53.
The system used to communicate mathematical ideas
a)
Mathematical Expression
b)
Mathematical Sentence
c)
Concise
d)
Mathematical Language
54.
What Greek Symbol represents the Golden Ratio
a)
Theta
b)
Pi
c)
Phi
d)
Psi
55.
what is the golden rectangle?
a)
the golden rectangle is a shape that if cut into a smaller rectangle and a larger square both would look similar
b)
a noun
c)
1+1=2
d)
the sky
56.
What is the constant value of The Golden Ration?
a)
3.141592654
b)
1.618033989
c)
1.619053988
d)
1.63
57.
What is the other name for “Golden Ratio?”
a)
Divine Proportion
b)
Figuring
c)
Calibration
d)
Evaluation
58.
a+b=b+a
a)
Associativity and binary operations
b)
Addition property
c)
Communitativity of binary opperation
d)
Inverse of binary operation
59.
It is a table that shows the truth value or a compound statement for all possible truth values of its simple statements
a)
expression
b)
negotion
c)
mathematical language
d)
truth table
60.
Addition and multiplication of any two real numbers
a)
Closure of Binary Operation
b)
Associativity and Binary Operations
c)
Inverses of Binary Operation
d)
Commutativity of Binary Operation
61.
Which is an example of a Mathematical Statement?
a)
1 + 2
b)
2022-05-01 00:00:00
c)
1 + 6 = 7
d)
7 • 2
62.
Characteristics of Mathematical Language
a)
Concise, Precise , and Powerful
b)
Logical sequence, Applicability , and Abstractness
c)
Rigor and logic
d)
Generalization and classification
63.
The product and the sum of any two real numbers is also a real number. In symbols, we write.
a)
Closure of Binary Operation
b)
Commutativity of Binary Operation
c)
Associativity and Binary Operations
d)
Binary Operation
64.
Begins with one. Each of the subsequent number is the sum of the two preceding numbers; Fib(n) = Fib(n-1) + Fib(n-2) ; Fib(n) = 1
a)
Ratio
b)
Fibonacci Sequence
c)
Arithmetic Sequence
d)
Geometric Sequence
65.
How many petals does corn marigold has?
a)
10
b)
14
c)
13
d)
12
66.
This type of symmetries can be divided into two.
a)
Bilateral
b)
Multilateral
c)
Lateral
d)
Fractals
67.
it has only one meaning
a)
commutativity
b)
concise
c)
precise
d)
powerful
68.
y=x
a)
English noun
b)
Mathematics expression
c)
Mathematics sentence
d)
English sentence
69.
An element of the set of real numbers is an identity element for addition.
a)
Distributivity of Binary Operations
b)
Inverses of Binary Operation
c)
Identity Elements of Binary Operations
d)
Closure of Binary Operation
70.
Complete the Fibonacci Sequence - 1, 1, 2, 3…
a)
1, 1, 6, 8, 13, 22, 33, 55, 89, 90, 92
b)
0, 1/2 1, 6, 8, 13, 22, 33, 55, 89, 91
c)
1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89
d)
0, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89
71.
Which Binary Operation is the product and the sum of any two real numbers is a real number?
a)
Closure of Binary Operation
b)
Identity Elements of Binary Operation
c)
Commutativity of Binary Operation
d)
Inverses of Binary Operation
72.
A finite combination of symbols that is well-defined according to the rules, depending on the context.
a)
Mathematical Expression
b)
Mathematical Sentence
c)
Mathematical
d)
Concise
73.
What approximation phi
a)
1.668
b)
1.648
c)
1.618
d)
1.638
74.
what is the 3rd fibonacci number
a)
2
b)
3
c)
6
d)
1
75.
The product and the sum of any two real numbers is also a real numbers.
a)
Commutativity of Binary Operation
b)
Associativity and Binary Operations
c)
Closure of Binary Operation
d)
Inverses of Binary Operation
76.
What is the best definition for “Golden Rectangle?”
a)
A rectangle can be drawn if such a shape that if it is cut into a square and a rectangle, the smaller rectangle will be similar to the larger rectangle.
b)
a plane figure with four straight sides and four right angles, especially one with unequal adjacent sides, in contrast to a square.
c)
a rectangle is a quadrilateral with four right angles. It can also be defined as: an equiangular quadrilateral, since equiangular means that all of its angles are equal; or a parallelogram containing a right angle.
d)
A rectangle with four sides of equal length is a square.
77.
Distributive property is applicable to what?
a)
Addition and subtraction
b)
Addition only
c)
Addition, subtraction, multiplication, and division
d)
Addition, subtraction, and Multiplication
78.
the product and the sum of any 2 real umbers is also a real number.
a)
commutativity of Binary Operations
b)
associativity and binary operations
c)
closure of Binary Operation
d)
Distributivity of Binary Operations
79.
The symbol ‘Σ’ means
a)
For every (for any)
b)
The sum of
c)
Set of real numbers
d)
Set of rational numbers
80.
Which is the symbolic language for “Set of Integers”?
a)
R
b)
N
c)
Z
d)
I
81.
(a+b=b+a)
a)
Identity
b)
Inverse
c)
Distibutive
d)
Communative
82.
Addition and multiplication of any two real numbers is commutative as seen in the mathematical symbols these are written in:
a)
Closure of Binary Operation
b)
Commutativity of Binary Operation
c)
Associativity and Binary Operations
d)
Unary operation
83.
It refers to a very important number. One of the Significant applications of the Fibonacci sequence is a number that mathematician refer to as Phi (Φ).
a)
Golden segment
b)
Absolute value
c)
Fibonacci Spiral
d)
Golden ratio
84.
Divine Proportion is also known as what?
a)
Golden Gate
b)
Golden Fiesta
c)
Golden Proportion
d)
Golden Ratio
85.
It accepts only one value or operand.
a)
Unary Operation
b)
Binary Operation
c)
Identity Property
d)
None of the above.
86.
is also a language and it has its own system, the same as other language have their own alphabet.
a)
mathematics
b)
fibonacci numbers
c)
golden ratio
d)
associative and binary operations
87.
1,1,2,3,5,8,13,21,34,55,89...??
a)
144
b)
99
c)
130
d)
115
88.
What is the mathematical symbol for “For every (for any)”
a)
Ǝ
b)
⊆
c)
⇒
d)
∀
89.
a/b is reciprocal to…
a)
1/a/b
b)
a/b/1
c)
b/a/1/2
d)
b/a
90.
It can be drawn of such a shape that if it is cut into a square and a rectangle, the smaller rectangle will be similar to the larger rectangle.
a)
Golden Goose
b)
Golden Egg
c)
Golden Rectangle
d)
Golden Retriever
91.
The study of pattern and structure
a)
Stripe
b)
Mathematics
c)
Tesselations
d)
Fractals
92.
Phi appears in…
a)
Animals
b)
Music
c)
All of the above
d)
DNA
93.
what is the value of the ratio of the third fibonacci number as it approaches the infinity
a)
2
b)
3
c)
4
d)
5
94.
Which of the following is NOT a characteristic of Mathematical Language?
a)
Language
b)
Precise
c)
Concise
d)
Powerful
95.
What is the length of the original line segment?
a)
-a/b
b)
a-b
c)
a/b
d)
a+b
Reset
