4 answers
Henry
Student
Texas City, Texas
1
Question
4 answers
Melody Tharpe
Education - Teacher
167
Answers
Indianapolis, Indiana
Updated
Melody’s Answer
Greetings Henry,
I love both math and science throughout my school years. If you love math, challenge yourself to grow and learn more every day. Make it fun! https://www.mathsisfun.com/
In the future, look into some math-related careers, best wishes to your continued love of math
I love both math and science throughout my school years. If you love math, challenge yourself to grow and learn more every day. Make it fun! https://www.mathsisfun.com/
In the future, look into some math-related careers, best wishes to your continued love of math
Shirley L
Accountant
64
Answers
New York, New York
Updated
Shirley’s Answer
Hi Henry,
I loved math and science, especially Chemistry class in high school. As someone who enjoys working with numbers and doing puzzles, I find it intellectually rewarding to work through problems.
Some schools offer middle schoolers the opportunity to accelerate their math and science studies by allowing them to take high school algebra, geometry and biology class. This allows students to have a head start in high school and the chance to take on additional electives or enroll in more advanced courses before heading off to college.
One of my favorite math courses was algebra, which lays down the foundation for future math courses. Solving for unknown variables is similar to solving puzzles. My other favorite math class was geometry because I enjoyed the thrill of leveraging logic to solve proofs. AP Calculus BC was also a fun class (calculating derivatives, limits and integrals), but it involved hours of practice.
From there, I took general chemistry and eventually, AP Chem. The most memorable part was the science experiments such as Elephant's toothpaste and burning magnesium.
I loved math and science, especially Chemistry class in high school. As someone who enjoys working with numbers and doing puzzles, I find it intellectually rewarding to work through problems.
Some schools offer middle schoolers the opportunity to accelerate their math and science studies by allowing them to take high school algebra, geometry and biology class. This allows students to have a head start in high school and the chance to take on additional electives or enroll in more advanced courses before heading off to college.
One of my favorite math courses was algebra, which lays down the foundation for future math courses. Solving for unknown variables is similar to solving puzzles. My other favorite math class was geometry because I enjoyed the thrill of leveraging logic to solve proofs. AP Calculus BC was also a fun class (calculating derivatives, limits and integrals), but it involved hours of practice.
From there, I took general chemistry and eventually, AP Chem. The most memorable part was the science experiments such as Elephant's toothpaste and burning magnesium.
Rebecca Tang
Banking
1822
Answers
Hong Kong
Updated
Rebecca’s Answer
Thank you for your question. I am glad to hear that you like maths. There are plenty of careers that are related to maths.
Below are my suggestions :
1. If you like maths, would you like to be an accountant, engineer, banker, financial analyst, maths teacher, etc. You can find out more maths related careers online.
2. Find out more on these careers and determine what you have interest
3. Speak to someone who are working in these careers. Seek guidance from your mentor, school career counsellor, your parents, etc.
4. Shortlist 1-2 careers you have interest
5. Explore the entry criteria of relevant subject in colleges
Hope this helps! Good Luck!
May Almighty God bless you!
Below are my suggestions :
1. If you like maths, would you like to be an accountant, engineer, banker, financial analyst, maths teacher, etc. You can find out more maths related careers online.
2. Find out more on these careers and determine what you have interest
3. Speak to someone who are working in these careers. Seek guidance from your mentor, school career counsellor, your parents, etc.
4. Shortlist 1-2 careers you have interest
5. Explore the entry criteria of relevant subject in colleges
Hope this helps! Good Luck!
May Almighty God bless you!
James Constantine Frangos
Consultant Dietitian & Software Developer since 1972 => Nutrition Education => Health & Longevity => Self-Actualization.
6193
Answers
Gold Coast, Queensland, Australia
Updated
James Constantine’s Answer
Hi Henry,
Let's Dive In
We're going to delve into two fascinating areas of mathematics: calculus and geometry. Both are key to expanding our understanding of mathematical principles and have a broad range of uses.
Calculus Uncovered
Also known as "the calculus of infinitesimals" or "the calculus of limits," calculus is a mathematical field that focuses on rates of change and accumulation. It was first developed by Sir Isaac Newton and Gottfried Wilhelm Leibniz in the late 17th century. Key topics in calculus include limits, derivatives, integrals, and infinite series.
Calculus is a critical tool in science, engineering, economics, and more. For instance, in physics, it allows us to grasp concepts like motion, energy, and force. Engineers use calculus to design structures, optimize processes, and analyze systems. Economists apply calculus to model market behavior and forecast future trends.
In mathematical terms, calculus lets us delve into functions and discover their local behavior. By calculating limits, derivatives, and integrals, we can examine functions' continuity, differentiability, and integrability. Moreover, calculus helps us tackle optimization problems, like finding the maximum or minimum values of functions.
Getting Geometric
Geometry, another crucial branch of mathematics, deals with the shapes, sizes, positions, and properties of figures. It has been a subject of study since ancient times and has vital real-world applications in fields like architecture, construction, navigation, and more.
Geometry comes in several forms, including Euclidean geometry, non-Euclidean geometry, and affine geometry. Euclidean geometry, the most common type, handles flat surfaces and straight lines. Non-Euclidean geometries deal with curved spaces and include hyperbolic and elliptic geometries. Affine geometry focuses on transformations and parallelism without considering distance or angle measurements.
Geometry gives us the tools to understand and analyze spatial relationships. Key topics include points, lines, angles, triangles, polygons, circles, and transformations. Geometric principles are also used in coordinate geometry, where points are represented by number pairs, and algebraic expressions can be graphed and analyzed.
Comparing the Two
Calculus and geometry are both vital areas of mathematics, each offering unique insights and applications. Calculus focuses on rates of change and accumulation, while geometry deals with shapes, sizes, positions, and properties of figures. Each subject has its strengths and contributes to our understanding of mathematical concepts and real-world phenomena.
In conclusion, choosing between calculus and geometry is a tough call, as both are essential and offer unique benefits. The choice largely depends on your interests and career goals, as different fields may favor one subject over the other.
Reference Titles
Wikipedia - This online encyclopedia offers extensive information on calculus and geometry, including their history, definitions, applications, and examples. It has been used as a reference throughout this response to explain key concepts and provide context.
Spivak, Michael (2014). Calculus (4th ed.). Boston: Pearson. ISBN 978-0-321-96564-5. - This textbook by Michael Spivak serves as an introduction to advanced calculus, offering a thorough exploration of the subject. It has been used as a reference for understanding the mathematical foundations and applications of calculus.
Coxeter, H. S. M. (1961). Introduction to Geometry (2nd ed.). New York: Wiley. ISBN 978-0-471-43009-7. - H. S. M. Coxeter’s classic textbook on geometry provides a detailed overview of the subject, covering topics such as Euclidean, non-Euclidean, and affine geometries. This book has been consulted to gain a deeper understanding of geometric principles and their applications.
Let's Dive In
We're going to delve into two fascinating areas of mathematics: calculus and geometry. Both are key to expanding our understanding of mathematical principles and have a broad range of uses.
Calculus Uncovered
Also known as "the calculus of infinitesimals" or "the calculus of limits," calculus is a mathematical field that focuses on rates of change and accumulation. It was first developed by Sir Isaac Newton and Gottfried Wilhelm Leibniz in the late 17th century. Key topics in calculus include limits, derivatives, integrals, and infinite series.
Calculus is a critical tool in science, engineering, economics, and more. For instance, in physics, it allows us to grasp concepts like motion, energy, and force. Engineers use calculus to design structures, optimize processes, and analyze systems. Economists apply calculus to model market behavior and forecast future trends.
In mathematical terms, calculus lets us delve into functions and discover their local behavior. By calculating limits, derivatives, and integrals, we can examine functions' continuity, differentiability, and integrability. Moreover, calculus helps us tackle optimization problems, like finding the maximum or minimum values of functions.
Getting Geometric
Geometry, another crucial branch of mathematics, deals with the shapes, sizes, positions, and properties of figures. It has been a subject of study since ancient times and has vital real-world applications in fields like architecture, construction, navigation, and more.
Geometry comes in several forms, including Euclidean geometry, non-Euclidean geometry, and affine geometry. Euclidean geometry, the most common type, handles flat surfaces and straight lines. Non-Euclidean geometries deal with curved spaces and include hyperbolic and elliptic geometries. Affine geometry focuses on transformations and parallelism without considering distance or angle measurements.
Geometry gives us the tools to understand and analyze spatial relationships. Key topics include points, lines, angles, triangles, polygons, circles, and transformations. Geometric principles are also used in coordinate geometry, where points are represented by number pairs, and algebraic expressions can be graphed and analyzed.
Comparing the Two
Calculus and geometry are both vital areas of mathematics, each offering unique insights and applications. Calculus focuses on rates of change and accumulation, while geometry deals with shapes, sizes, positions, and properties of figures. Each subject has its strengths and contributes to our understanding of mathematical concepts and real-world phenomena.
In conclusion, choosing between calculus and geometry is a tough call, as both are essential and offer unique benefits. The choice largely depends on your interests and career goals, as different fields may favor one subject over the other.
Reference Titles
Wikipedia - This online encyclopedia offers extensive information on calculus and geometry, including their history, definitions, applications, and examples. It has been used as a reference throughout this response to explain key concepts and provide context.
Spivak, Michael (2014). Calculus (4th ed.). Boston: Pearson. ISBN 978-0-321-96564-5. - This textbook by Michael Spivak serves as an introduction to advanced calculus, offering a thorough exploration of the subject. It has been used as a reference for understanding the mathematical foundations and applications of calculus.
Coxeter, H. S. M. (1961). Introduction to Geometry (2nd ed.). New York: Wiley. ISBN 978-0-471-43009-7. - H. S. M. Coxeter’s classic textbook on geometry provides a detailed overview of the subject, covering topics such as Euclidean, non-Euclidean, and affine geometries. This book has been consulted to gain a deeper understanding of geometric principles and their applications.