Math Essays
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School
El Camino College Compton Center *
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Course
101
Subject
Mathematics
Date
Nov 24, 2024
Type
Pages
20
Uploaded by PresidentRose14384
Disadvantages Of Maths
Mathematics is a challenging subject but of little practical use. Discuss. On account of the initiation
of education in human society, Mathematics has taken possession of in the programme of studies. In
the recent past, Mathematics is taken to be the foremost subject than ever before (James Lighthill,
Newer Uses of Mathematics). The essence of Mathematics is not only meant for skilled or
experienced people but also for the common man. Although, Mathematics is the study of numbers or
quantity, it has been a crucial tool in our daily life. Like, making purchases, travelling, taxes,
insurance all require mathematical calculations. As a consequence, Mathematics is a prime vehicle
for the evolution of logical thinking and other professional skills
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Last but not the least is the disciplinary value, where it contributes in the thinking and reasoning
power (1983 Bhatia, p.72). Mathematics is usually thought of as the coldest expression of pure
reason. But we can notice that quite few subjects causing an enormous feeling than Mathematics
(April 30 2014, H.J.Sherman). The biggest negative thought about Mathematics is that it suppresses
and prevents innumerable students to go for Mathematics due to its complexity and due to the notion
of having infinite formulas and calculations that are involved. In the same way, any tasks related to
Mathematics can be expressed in various ways and techniques including charts, graphs and symbols.
Any person who is ignorant of Mathematics can be easily cheated. Today, Mathematics as an
approach of thought and expression is of great worth than it was previously. Practically speaking,
Mathematics is being used almost every single day, like administering Finances. Nowadays, almost
every grown up person requires knowing how to deal with their finances and this is the target area
where Mathematics is being used in a very practical
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Reflection About Maths
Throughout my time here at Notre Dame High School, I have taken four different math classes. I
started my freshmen year taking Honors Algebra Two, then continued on to take Honors Pre–
Calculus, Honors Calculus and AP Calculus AB. I chose to take all these math courses because I was
very good as math in my middle school. I was placed in the advance class my sixth grade year,
which I at first questioned, however realized that I enjoyed math a lot. Not only did I enjoy math in
general, I became at it. Usually, when you are good at something, you tend to enjoy it. I enjoy math
because it comes easy to me. I easily comprehend what is going on in class and find it rewarding
when i correctly solve a problem. Additionally, I find it intriguing learning and figuring out multiple
ways to solve the same problem. Math was always my favorite subject throughout my years in
middle school and high school
. Ultimately, math is present everywhere and extremely important no
matter what career choice you choose. Whether you're running your own business or majoring in
math, math will be present everywhere you go and is essential to fully understand. So discovering
how to solve certain problems will be useful later on in life. I believe taking all the math courses I
have throughout my career here at Notre Dame as well as before as well worth it. It will prepare me
for the future, not only college but also my job. I will be attending Villanova University in the fall
where I am planning on majoring
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English Vs Math Essays
English Vs. Math
To most people English or Language Arts is a creative course and math is just a logical, you get it or
you don't class. My purpose writing this paper is to change your mind. I believe that Math is just as,
or more creative than English. I will demonstrate this through a couple of examples.
First, we must understand what is behind the creative aspect in English. Most people consider that
English is the, 'creative,' subject because of titles such as 'creative writing' and 'creative thinking' and
in contrast there is no creative something in math. In English when we are, let's say, going to write a
creative short story we use our imaginations and there are no
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Sin²? + Cos ? | Sec ?
Cos ? |
First I would make everything over Cos ?
Sin² ? + Cos² ? | Sec ?
Cos ? |
Then I would apply a law...
1 | Sec ?
Cos ? |
Then a simple law...
Sec ? | Sec ?
You can prove that it is creative because a computer can't solve this equation
, (a computer thinks
logically). Technically a computer could solve this equation but it could just tell you if they were
equal and not to the same level of accuracy. A computer would input a value for ? on both sides and
if the answer is equal then the equation is equal. The problem with this is that when you get into
trigonometry there could be a difference in the decilionth decimal place. A computer can't work with
the abstract which is what is in my example. A computer may take 2 seconds or a million years to
find an answer or it may give the wrong answer! The other point is that a computer can only perform
things in a certain order it can't 'guess' or have a feeling about a question, which brings in the
creative aspect.
Another example happened during one of my Calculus classes that I believe to be the most abstract
and creative of the maths. A fellow student and me figured out pie. We figured out that the integral
from 0 to1 of the square root of x minus 1 is equal to half of pie. We had huge problems figuring out
this
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Essay on MAth
Course Project Milestone 2 Interview Guide and Questions Form This is a form to record your
information for this assignment. Review the Course Project Milestone 2: Interviewee Guide and
Questions guidelines and grading rubric in Doc Sharing (Assignments) prior to completing this
form. Review the document in Doc Sharing entitled, NR391 Question Tips. Refer to Appendix A in
your text and select five categories upon which you will concentrate for your interview guide and
questions. Type your answers to the following questions using complete sentences and correct
grammar, spelling, and syntax. Note that the form is expandable. Indeed, you may need more pages
to include the information that is requested in the guidelines for this
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The categories from which you may choose are listed below. Biocultural Variations and Cultural
Aspects of the Incidence of Disease Communication Cultural Affiliations Cultural Sanctions &
Restrictions Developmental Considerations Economics Educational Background Health–Related
beliefs and Practices Kinship and Social Networks Nutrition Religion and Spirituality Values
Orientation Type the names of the five categories you have chosen in the table below in the column
marked "Categories." 4. Develop one primary question for each of the five categories. Please note
that the questions should be in your own words and designed to elicit meaningful responses, for
example, open–ended or focused format. Use the table to type each question next to its
corresponding category. (60 points) 5. Develop two follow–up questions for each primary question.
Type these next to the corresponding primary questions. (40 points) 6. Indicate reasons for asking
specific questions that relate to culture of origin and healthcare experiences. (50 points) Categories
Primary Question Related to Category Follow–up Questions for each primary question Reasons for
asking questions that are related to culture of origin Category 1: Cultural Sanctions & Restrictions
Help me better understand your culture by explaining the different health care restrictions? 1. What
would
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Reflection Essay For Math
My thoughts in regards to the course up to this point are indifferent. It is math, and math will always
be difficult for me, but in regards to the instruction process, I do feel like it could be approached in a
different way. I do not feel confident that there is enough focus on processes as there are on practice
problems. Every week I think there is going to be a great explanation of something, and every week
I'm disappointed. It's just "This week is slopes, here is why we use slopes, now solve it." There isn't
a lot of in depth instruction. Or, there is the "What is a real life slope?" I don't need to know that. I
need to know the steps that I will need in the future in order to solve for slopes, one step at a time, in
numerical order.
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A lot of the courses at this institution operate the same way. Perhaps it's me. Perhaps I'm better
suited for a different learning style, but I've never had any problem with learning, nor my grades
until I started with this institution. I feel that there should be more interaction, content, helpful hints,
things to keep, such as diagrams, etc. I feel like I'm paying thousands of dollars to sit around and
Google all day, and at the end of Googling answers for a few years, I will get a fancy piece of paper.
I could sit at home and Google educational concepts for free. Of the five study strategies from my
week one discussion post that I have implemented, 2 and 3 have been the most useful so far. They
have kept me going, emotionally. I have done fairly well with not becoming discouraged and giving
up completely. I have done well with trying to give it some effort. I am not letting my negative
feelings towards math keep me from at least trying. For this, I am proud of myself. The most
interesting concept that has been covered so far in my opinion has to be breaking down equations. I
just like to break things down. It is an easy lesson, but is so important. It has such significance. The
most difficult so far is the current lesson. I honestly have no idea what is going on with the physics
thing. I like physics itself, but I think the example in the lesson was poorly presented, thus making it
difficult to understand. I am not getting a newly found feel for how much
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Reflection On My Math Class
Since starting this class, I feel as though my background knowledge of math would have been
enough for me to feel comfortable in the classroom but, because of the readings and in–class tasks
with my peers I've become more knowledgeable on many terms and practices of math.
It is clear that within the classroom of my peers we all complete a math problem differently. Some
students answer questions the completely different way than I do but, we get the same answers. For
example, when we were asked to add simple math numbers, two of the four of us thought the same
way. While to other people found different ways to get the answer. Amongst the four of us there
were three different ways to solve one simple addition question
. This small task opened my mind
completely. I can see that was in my group of four people, there were three strategies to answer one
question. I can only imagine a number of ways a class of 30 students comes up with. This will
enhance my understanding as a teacher because I know that every student does not think the same
and there is more than one right way to solve a question. This class has also shown me that using
manipulatives is one of the best tools to enhance the students understanding. Using manipulatives
will not only help the students, but it will help me as a teacher to understand the student's steps in
solving questions. The best example in class was when my group was given coloured bears and
asked to show 1 as many ways as possible. We decided to
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Essay on Teaching Mathematics
Teaching Mathematics
My interest in teaching mathematics came from the experience of helping others. I have always
enjoyed learning math, and I realized that I also like helping other people learn math, especially
those that struggle with it or those who have a disliking for it. As a teacher, I will be able to fulfill
my aspirations; both my students and I will learn together and from one another. I feel that it is
important for me, as a teacher, to stay current and deepen my understanding of mathematics and
mathematics education. My learning will continue from my experiences and interactions as a
teacher, helping me to become a better educator. I must always be willing to learn from the things I
do and use this to better my
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Also, it is important when teaching to satisfy the needs of all students in the classroom. Everyone
should have the opportunity to learn. However, this can sometimes be a difficult task because
learning happens in a variety of ways. Not all students learn in the same manner; different learning
styles are a given in a class full of diverse students. Every student is an individual, and so they do
not all learn and retain information exactly the same way. Therefore, in order for my students to
succeed in my class, my teaching style will include many different aspects because I believe it is
helpful for students to learn with the aid of such methods as cooperative learning
, technology,
manipulatives, and a variety of assessment techniques. Using these different methods will help all
different learning styles from visual to auditory to kinesthetic. Also, these are all very important
because, although lecturing can be effective sometimes, using multiple teaching methods gives
students the opportunity to experience concepts for themselves and keeps them aware of what they
are responsible for knowing and understanding. By learning in this way, students will not only find
class more interesting, but they will have a better perception of the information they are expected to
know.
Finally, most students see school and teachers as an unwanted obligation. They attend school
because they are required to,
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Math Essay
clf % Clears figure theta = linspace(0,2*pi,50); % Creates circle from 50 points xc = 0.4*cos(theta);
% Defines x coordinates for a circle with radius of 0.4 yc = 0.4*sin(theta); % Defines y coordinates
for a circle with a radius of 0.4 N=6; % setting board dimensions W=7; board=zeros(W,N); %
makes a 7 by 6 board bval=zeros(W,N); % Sets all the values in the bval matrix to zero for x=1:W,
%Creates for...loop that iterates through the number of collumns and number of rows for y=1:N,
board(x,y)=patch(x+xc,y+yc,[1 1 0]); % Creates patch graphic of yellow % circles centered at
increasing zeroes according to N & W end end axis([0 W+1 0 N+1],'square') % Squares a 7x6 axis
set(gca,'XTick',[]) %
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%Horizantal for k=1:6 %Creates for... loop from 1 to 6, the number of rows for l=1:4 %Creates for...
loop from 1 to 4, the number of possible four in rows in any given row if
bval(l,k)+bval(l+1,k)+bval(l+2,k)+bval(l+3,k) == 4, %checks if each four in a row adds up to four
title ('Red Wins'); %adds title, Red Wins, if there are four in a row end end end %Vertical for l=1:7
%Creates for... loop from 1 to 7, the number of collumns for k=1:3 %Creates for... loop from 1 to 3,
the number of possible four in rows in any given collumn if
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Mathematics in Everyday Life Essay
Mathematics is possibly one of the most underappreciated sciences. It everywhere in our lives,
mathematics runs our computers, flies our aircraft, and protects our information. But for such a
major part of our lives, very few people can say that they know how it is done, how the RSA
encryption protects their e–mail, or even that 21 squared is 441 without going into tedious mental
calculations or reaching for their calculator. Contrary to popular belief, mathematics has a wide
range of useful applications. Those who would ask whenever they would need algebra, both linear
algebra and calculus is used extensively in computer programming and engineering. The fact is that
mathematics is integrated into almost every profession, and every
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There are some issues with this system. For example, imagine that both Person A and Person B want
to include a third person in their correspondences, Person C. First they would need to give Person C
a key, through some sort of secure system, preferably a face–to–face meeting. But what if Person C
lives in Alaska and both Person A and Person B don't have the time, money, or desire to travel to
Alaska to give Person C the key, nor does Person C want to travel to Person A or B. This is a key
weakness of the symmetric key system. In an asymmetric key system, Person A sends many open
locks to Person B, these locks can be put on messages and only Person A has the key to them.
Person B does the same thing, now if they wish to include Person C all Person C need to do is send
open locks to Person A and Person B. In real life, there are usually two keys, one for encryption and
one for decryption, and these keys are in fact, usually numbers which determine how the message is
encoded. Now we are going to work off a common example, your credit company. Most public key
cryptography will have your encryption key public, anyone can view it, and use it, but only you can
decrypt it. So if someone wanted to send you a message, they would take your key, encrypt your
message, and leave it in your mailbox, you would then use your decryption key, to decipher the
message. The main problem with public key cryptography is that no
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Essay on Mathematics and Art
Mathematics and art are two areas of knowledge that demonstrate different degrees of interaction
between critical and creative thinking. Whether considering mathematics or art, creative thinking
evaluates a new or original idea containing some degree of value. Critical thinking examines
assumptions and challenges a current belief or theory that has previously assumed to be true.
Although general assumptions and creativity may be considered separately when considering
extreme examples of concrete ideas and abstract ideas, the interplay of critical and creative thinking
is one method in which new and validated knowledge is attained.
Mathematics is an area of knowledge that may seemingly appear to be concrete, utilizing reason as
its
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Reasoning is required to understand all mathematical problems, but knowledge must have
supporting and accepted facts and use reason to justify its formulas or methods. For example,
memorizing the area under a bell curve is very different from understanding how it is derived and
what it means.
Mathematics, however, may also be an area of knowledge in which creative thinking is an integral
component. Euclid used the idea of creative thinking in mathematical assumptions in 330 B.C when
he introduced the first systematic discussion of geometry. Euclid proved his theories from a finite
number of postulates, an idea that had previously never been achieved. These concepts remained
unchallenged until the early 19th century when others began using creative thinking to challenge his
theories and describe physical space in a plane. Creative problem solving involving mathematics can
use sense perception as a way of knowing. In these problems, real life situations require that the
student actually understand the concepts rather than memorizing facts from concrete problems.
Sense perception is the active, selective and interpretative process of becoming conscious of the
external world. For example, when trees in a forest are harvested, mathematics can be used to
determine the number of replacement trees by considering the ultimate size of the tree, the preferred
space each tree needs for optimal growth, the percentage of trees that do not grow or die, and the
length
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