Mathematics Synergy 1 year (Elements of higher mathematics)

In the first year of Mathematics Synergy I received a score of 90/100 points. In the product description you can see questions with formulas that I used in the exam.

1. To solve a system of linear equations using the Gaussian method, it is necessary to use algebraic addition of the determinants of the system. Formulas for calculating unknowns are obtained by sequentially eliminating the unknowns.

2. You need to find the limit indicated in the picture in the product description.

3. It is necessary to calculate the definite integral indicated in the picture in the product description.

4. You need to find the value indicated in the picture in the product description.

5. You need to find the limit indicated in the picture in the product description.

6. You need to find the value indicated in the picture in the product description.

7. The homogeneous differential equation listed is the equation indicated in the picture in the product description.

8. The equation y” – 4y = ex is a linear inhomogeneous differential equation of the second order with constant coefficients.

9. To find the canonical equation of an ellipse, if its semi-axes a = 5 and b = 4 are given, it is necessary to write an equation of the form (x^2)/(a^2) + (y^2)/(b^2) = 1.

10. The equation of a plane passing through point A(1, -1,3) and perpendicular to it, drawn from the origin, has the form x-y+3z-11 = 0.

11. The equations of the sides of triangle ABC with vertices A(3; -1), B(4; 2) and C(-2; 0) are as follows: 1) y – x + 10 = 0, 2z – y + x + 2 = 0, x + 5y + 2 = 0; 2) z - y = 0, y + z - 6 = 0, x - 5y + 3 = 0; 3) z - y - 10 = 0, x - z + 2 = 0, x + 5y + 2 = 0.

12. It is necessary to find the derivative of the function y = x^(e^x) - e^(x * ln(x))^(e^(ln(x))).

13. You must find the limit specified in the product description.

14. You need to find the limit indicated in the picture in the product description.

15. It is necessary to find the maximum and minimum points of the function y = x^2 - 2x. They are equal to 0; -1 (maximum point), 1; -1 (maximum point), 1; -1 (minimum point).

16. It is necessary to calculate the limit indicated in the picture in the product description using L'Hopital's rule.

17. The natural series of numbers -1, -2, -3, -4, -5, -6, -7, -8 can be written as -9, -8, -7, -6, -5, -4, -3 , -2, -1, 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, using the formula an = n - 10, where n ranges from 1 to 20.

Mathematics Synergy 1st year (elements of higher mathematics)

Mathematics Synergy 1 course is a course that will help you master the basics of higher mathematics. The course is suitable for students who are just beginning to study mathematics at a higher level, as well as for those who want to repeat and strengthen their knowledge.

The course includes the following topics:

• Systems of linear equations
• Limits and continuity
• Differential and integral calculus
• Differential equations
• Analytic geometry

All topics are discussed in detail and with examples, which allows you to better assimilate the material and apply it in practice.

The course "Mathematics Synergy 1 course" will allow you to:

• Understand the basic concepts of higher mathematics
• Solve systems of linear equations using the Gaussian method
• Calculate limits and derivatives of functions
• Solve differential equations
• Find equations of lines and planes
• Solve problems on analytical geometry

The course "Mathematics Synergy 1st year" is an excellent opportunity to strengthen your knowledge and prepare for successfully passing exams in mathematics.

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Mathematics Synergy 1 course (elements of higher mathematics) is a training course in mathematics, which includes various topics of higher mathematics, such as linear algebra, mathematical analysis, differential equations, etc.

The course is rated 90 points out of 100, which indicates its high quality. The product description contains questions with formulas that allow you to understand the topic in more detail. The course covers methods for solving systems of linear equations, calculating limits and definite integrals, differential equations, equations of planes and circles, and other topics.

After purchasing the course, you will receive answers to the questions that are presented in the product description, which will help you better understand the material and prepare for exams.

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1. The Mathematics Synergy course is an excellent choice for those who want to study higher mathematics in depth.
2. This course helped me better understand and remember the basic concepts and formulas of higher mathematics.
3. Synergy Mathematics is presented in an easy-to-learn format that helps you quickly master the material.
4. I have long been looking for a course in higher mathematics that would suit me, and Mathematics Synergy turned out to be the ideal option.
5. A wonderful course that helped me prepare for exams in higher mathematics.
6. The Mathematics Synergy course not only helped me understand mathematics better, but also interested me in this science.
7. I recommend Mathematics Synergy to anyone who wants to learn higher mathematics quickly and effectively.

Peculiarities:

Mathematics Synergy 1 course is an excellent digital product for those who want to master the elements of higher mathematics with comfort and in a convenient format.

This course is a real storehouse of knowledge in the field of mathematics, allowing you to confidently cope with the most complex problems.

I really liked that the course materials are available anytime and anywhere, so you can learn math on your own schedule.

The course Mathematics Synergy 1 course is well structured and easy to understand even for those who do not have a special mathematical education.

I am very pleased that I chose this course to study mathematics, because thanks to it I learned a lot of new knowledge.

Mathematics Synergy 1 course is an excellent choice for those who want to quickly and effectively master the fundamental principles of mathematics.

The course contains many interesting and practical tasks that help to consolidate the acquired knowledge and apply them in practice.