Mathematical Analysis Readiness Test Answers

Algebra Quizzes & Trivia

It originated in the Near East. It takes its name from the Arabic al-jebr and it made you work late nights to complete your homework. Algebra is something that made your life both harder and easier at different times. Our quizzes contain most of what you would ever need to know about algebra in general, including history, equations, polynomials, abstract elements, groups and much, much more.

The roots of algebra can be traced back to what great ancient civilization? In abstract algebra one can differentiate between polynomials and what? Permutation groups are a special case of what? You'd better start remembering all those algebra classes because you are about to put them to good use in our special quizzes.

Top Trending Quizzes

This is an algebra end-of-course practice test for high school students who are looking for some exercise before their final exam. It has got more than thirty basic to tough questions of the same. So, take it and test out your...

Questions: 35 | Attempts: 18681 | Last updated: Oct 1, 2020

Sample Question
Daniel made a box-and-whisker plot of the ages of his cousins. What is the median age of his cousins?

24

25

27

28

We have just finished on chapter one of algebra and one thing that you need to ensure you don't forget what we covered is a review quiz. The quiz below is one off such and if you take it up you are assured to test out...

Questions: 7 | Attempts: 3500 | Last updated: Dec 22, 2020

Sample Question
42 =

8

16

6

4

1

This is to test 13 - 14 year olds on there algebra. ALWAYS SHOW WORKING OR ELSE YOUR ANSWER WILL BE INCORRECT!!

Questions: 5 | Attempts: 7130 | Last updated: Sep 23, 2020

Sample Question
Find x2x + 3 = 7x - 3

5x = 3

1.6 = x

3c + 3c = 7x - 2x 6 = 5x 6/5 = x 1.2 = x

There are different ways that one can use to solve a quadratic function and equations, which were covered in Lessons 8-1, 8-2, 8-3, and 8-6. If you have just learnt how to solve these equations then the practice quiz below is...

Questions: 21 | Attempts: 2725 | Last updated: Nov 2, 2020

Can you pass the ultimate exam on algebra? Algebra is interesting because either you love it or hate it. It is a branch of mathematics that substitutes letters for numbers, and an algebraic equation represents a scale where what...

Questions: 28 | Attempts: 7381 | Last updated: Jun 1, 2020

Sample Question
Evaluate: 8y + 5y

12y squared

-3y

13y

40y

40y squared

Recent Quizzes

In Mathematics, factorisation or factoring is defined as breaking or decomposition of entire number, matrix, a polynomial) into a product of another entity, or factors, which when multiplied give the original...

Questions: 10 | Attempts: 29 | Last updated: Aug 20, 2021

Sample Question
Find the factors for the following equation: -6x2 - 3x + 6

7 and 21

6 and 18

2 and 4

How good are you at mathematics, especially Algebra? You must have learned basic concepts and formulas back in your primary school. If you have learned it in depth, you might be able to solve these medium to advanced level...

Questions: 20 | Attempts: 31 | Last updated: Mar 24, 2021

Sample Question
The resistance of the cable varies directly as its length and inversely as the square of the diameter of the wire. Compare the electrical resistance offered by the two pieces of wire of the same material, one being 100 m long and 5 mm in diameter, and the other is 50 mm long and 3 mm in diameter.

R1=0.57R2

R1=0.72R2

R1=0.84R2

R1=0.95R2

Questions: 30 | Attempts: 157 | Last updated: Feb 8, 2021

Sample Question
Write the product of 52 x 54 as a single power.

106

56

256

58

Hopf Algebra is a structure of Algebra that is simultaneously an algebra i.e., unital associative and a coalgebra i.e., counital coassociative. Hopf algebras occurred naturally in algebraic topology, where they originated. It is...

Questions: 10 | Attempts: 106 | Last updated: May 28, 2019

Sample Question
The Hopf Algebra was named after who?

Ken Hopf

Donal Hopf

Charles Hopf

Heinz Hopf

Axiom Archimedes or Archimedean property is the property of having no infinitely or infinitely small elements. It was derived from the work of Archimedes, known as the Axiom V of Archimedes, on Spheres and Cylinders. Try to ace...

Questions: 10 | Attempts: 106 | Last updated: May 28, 2019

Sample Question
Who gave the axiom of Archimedes its name because it appears as Axiom V of Archimedes on Spheres and Cylinders?

Holms

Otto Stolz

Ostrowski

Archimedes

Triangle inequality is a law of triangles which states that, for any triangle, the sum of the lengths of any two sides must be greater than or equal to the length of the remaining side. What else do you know about...

Questions: 10 | Attempts: 307 | Last updated: Jun 25, 2021

Sample Question
Triangle inequality is a theorem about which of the following?

Distance

Trigonometric values

Triangle properties

Heights

The concept of conditional probability is one of the most fundamental and one of the most important in probability theory. It is a measure of the probability of an event, with some specific situation...

Questions: 10 | Attempts: 135 | Last updated: Apr 11, 2019

Sample Question
What can be used to reverse conditional probability?

Baye's theorem

Basic Probability

Reverse Probability

Omega theorem of events

Auslander Reiten Theory is a co-work of Maurice Auslander and Idun Reiten in 1975. Their theory studies the representation theory of Artinian rings using the Sequence and quivers techniques. Try this quiz.

Questions: 10 | Attempts: 107 | Last updated: May 28, 2019

Sample Question
What part of Algebra is the Auslander Reiten Theory categorized?

Linear

Quadratic

Complex

Abstract

The Auslander Algebra is a work of Maurice Auslander a famous American Mathematician. His work was an Artin Algebra representation. An Artin Algebra is an Auslander Algebra if gl dim Γ ≤ 2 and if...

Questions: 10 | Attempts: 101 | Last updated: May 28, 2019

Sample Question
Which of these is a summed up module of Algebra A?

Integrated modules

Indecomposable module

Projective module

Isomorphic module

Hecke algebra in mathematics refers to a certain class of algebra related to the approach of Erich Hecke a German mathematician. Hecke Algebra can be interpreted as an algebra of double cosets. Are you familiar with this...

Questions: 10 | Attempts: 106 | Last updated: Apr 10, 2019

Sample Question
What can Hecke Algebra be interpreted as?

Coxeter

Algebra of double cosets

Effective Factorisation

Algebra of co-inhibition

Linear algebra is a subject of mathematics that involves linear expression or equation from a given linear function. Linear algebra is pivotal to almost all areas of mathematics. What else do you know about this branch of...

Questions: 10 | Attempts: 539 | Last updated: May 27, 2019

Sample Question
What differentiates a linear expression from a linear equation?

Number of variables

Power of the first variable

Equality sign

Number of signs

The name might sound a bit strange but the Hecke Algebra is a type of affine Weyle group. And as strange as it may also sound, people actually use it everyday. So, are you a math genius? What do you know about this theory? Take...

Questions: 10 | Attempts: 105 | Last updated: Aug 7, 2018

Sample Question
What's an affine root system?

It's a system of affine-linear function on a Euclidean space.

It's a root system of affine-linear function on a space.

It's a root system of affine-linear function on a Euclidean space.

It's a root system of a linear function on a Euclidean space.

Lie Algebra is possibly another branch of algebra, which is difficult to define or explain. But those who know about it define it as an infinite-dimensional Lie algebra constructed in a canonical fashion out of a...

Questions: 10 | Attempts: 100 | Last updated: Aug 7, 2018

Sample Question
How many meaning does the Cartan matrix have?

3

2

5

6

Algebra representation is a branch of algebra in abstract algebra and is described as a representation of an associative algebra. It is true that it sounds more like something that a math geek would know about but if you look...

Questions: 10 | Attempts: 271 | Last updated: Aug 24, 2018

Sample Question
What's a complex structure?

It's an morphism of V that squares to the minus identity

It's an metamorphism of V that squares to the minus identity

It's an automorphism of V that squares to the minus identity

It's an automorphism of Q that squares to the minus identity

Hurwitz's theorem on composition algebra was developed by mathematician Adolf Hurwitz but was later published officially after his death. The theorem has been used to solve numerous mathematical problems and has been...

Questions: 10 | Attempts: 105 | Last updated: Jul 31, 2018

Sample Question
When was the theorem published posthumously?

1922

1923

1924

1925

Hecke algebra of a pair, or Hecke pair as it is shortly called, consists of an approximate pair of identity, whose approximate modules of unital value are the same as the K-finite representation of the pairs. The algebra usually...

Questions: 10 | Attempts: 104 | Last updated: Jul 31, 2018

Sample Question
Hecke algebra was studied by who?

Erich Hecke

Hecke Iwahori

Schur Hecke

Erich Schur

The theory of Hopf Algebra is just another extension of the algebra you already know about. It is actually described as a representation of the underlying associate algebra of abstract algebra. This might sound like something...

Questions: 10 | Attempts: 106 | Last updated: Jul 19, 2018

Sample Question
What's abstract algebra?

It's the study of problems.

It's the study of curves.

It's the study of algebraic structures.

It's the study of distances.

Our kids don't really like algebra. And it doesn't even matter if it's when they reach high school or not, they truly hate it. The funny thing is that algebra for kids is quite simple and very easy. Parents...

Questions: 10 | Attempts: 154 | Last updated: Jul 13, 2018

Sample Question
What's the double of 5?

10

2

12

5

Do you think you know algebra? Would you be willing to try this quiz? Algebra is the study of mathematical symbols and the rules for shaping these symbols. It represents a connection between itself and all types of mathematics....

Questions: 10 | Attempts: 53 | Last updated: Mar 5, 2021

Thanks to the Axiom V of Archimedes' On the Sphere and Cylinder, the axiom of Archimedes (or Archimedean axiom, Archimedes' axiom, Archimedes' lemma, or the continuity axiom) is one of the most widespread concepts...

Questions: 10 | Attempts: 113 | Last updated: Jun 27, 2018

Sample Question
Who gave the axiom of Archimedes its name?

Otto Stolz

Reynald Harvey

Paul Autz

Charles Puma

When we reunite broken parts (i.e. in algebra), the Auslander–Reiten theory becomes a very useful theory, which — thanks to specific techniques — studies the representation theory of Artinian rings. These...

Questions: 10 | Attempts: 102 | Last updated: Jun 27, 2018

Sample Question
When was Auslander–Reiten theory introduced?

1975

1976

1977

1978

In the mid-1970s, famous American homological algebra and commutative algebra mathematician Maurice Auslander (August 3, 1926 - November 18, 1994) introduced the Auslander algebra. Ever since, the concept has been widely used in...

Questions: 11 | Attempts: 105 | Last updated: Jun 27, 2018

Sample Question
When was the Auslander algebra introduced?

1973

1974

1975

1976

Hecke algebra refers to several algebras such as Iwahori–Hecke algebra of a Coxeter group, Hecke algebra of a pair, Hecke algebra of a finite group, Hecke algebra acting on modular forms, Hecke algebra of a locally...

Questions: 10 | Attempts: 102 | Last updated: Jul 11, 2018

Sample Question
Which Hecke algebra can be used to prove Macdonald's term conjecture for Macdonald polynomials?

Affine

Weyl

Parabolic

Paraholic

Studied and considered by German mathematician C.M. Ringel in the 1990s, a Ringel–Hall algebra is exclusively applicable in mathematics as a generalization of an associative algebra called the Hall algebra. To further know...

Questions: 10 | Attempts: 103 | Last updated: May 29, 2018

Sample Question
When was the Hall algebra rediscovered by Philip Hall?

1959

1950

1962

1977

Use the Distributive Property to solve the following problems.

Questions: 10 | Attempts: 275 | Last updated: Jul 24, 2018

Popular Quizzes

Questions: 35 | Attempts: 18727 | Last updated: Oct 1, 2020

Sample Question
Daniel made a box-and-whisker plot of the ages of his cousins. What is the median age of his cousins?

24

25

27

28

Questions: 28 | Attempts: 7396 | Last updated: Jun 1, 2020

Sample Question
Evaluate: 8y + 5y

12y squared

-3y

13y

40y

40y squared

This is to test 13 - 14 year olds on there algebra. ALWAYS SHOW WORKING OR ELSE YOUR ANSWER WILL BE INCORRECT!!

Questions: 5 | Attempts: 7164 | Last updated: Sep 23, 2020

Sample Question
Find x2x + 3 = 7x - 3

5x = 3

1.6 = x

3c + 3c = 7x - 2x 6 = 5x 6/5 = x 1.2 = x

Part 2 of the Final Exam Review for Honors and track 1 Algebra 2.

Questions: 10 | Attempts: 3745 | Last updated: Oct 27, 2021

Sample Question
Find the scalar product.

A

B

C

D

Questions: 7 | Attempts: 3554 | Last updated: Dec 22, 2020

Sample Question
42 =

8

16

6

4

1

This quiz will test your ability to solve basic Algebra problems.

Questions: 7 | Attempts: 3387 | Last updated: Oct 13, 2020

Sample Question
Y = 7x + 3Where does this line cross the y-axis?

(0,3)

(3,0)

(1,2)

(7,3)

(3,7)