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Advanced math courses in college involve complex concepts that might be challenging to understand. Calculus, trigonometry, and linear algebra are examples of advanced math topics. You will learn how to utilize complex logic to find solutions when you study advanced math in college. TutorBin provides advanced math homework help online if you have trouble understanding complex advance math topics.

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Topics | Benefits |
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Statistics | Top-notch quality by eminent tutors |

Geometry | 0% plagiarism |

Binomial theorem | On-time delivery |

Algebra | 100% accuracy |

Polynomial | Free revisions |

Differentiation | Pocket-friendly prices |

Advanced math covers various topics, including solving analytical problems and integral algebraic equations. The main concepts are calculus, topology, combinatorics, logic, and geometry. Additionally, the subject requires a variety of talents like creativity and analytical abilities. Due to the overwhelming amount of advanced math homework, college students have trouble honing their skills. We come here to assist struggling students with advanced mathematics help. We provide advanced math answers as well as advanced mathematics examples to help you develop problem-solving skills.

**Statistics Problems**
Issues with the mean and standard deviation fall under the category of statistics. An in-depth examination of the problems is necessary for the statistics problem solution. It includes probability, pie charts, bar graphs, data tabulation, and the mean and standard deviation association.

**Geometry Problems**
Geometry, another branch of the math tree with a vast range of subtopics, is also included in the challenging math issue. The study of shapes, angles, dimensions, and sizes is made possible by geometry. This broad field of geometry also encompasses the detailed analysis of the shape of the triangle, trigonometry, associated equations, and angle solutions. All geometry-related advanced math answers are available online with quick geometry help. We are aware of the busy schedules and demanding tasks college students have for math. Therefore we offer the best online tutoring. You now receive a step-by-step tutorial for your advanced math geometry homework, starting with basic geometric shapes, angles, and patterns.

**Binomial Theorem homework**
If you need help with your homework on the binomial theorem, you've come to the correct spot. In this, we study the expanding powers of a binomial, such as (x + y) n.

**Algebra Problems**
Driving equations, analysis, variables, and geometry-related answers are all included in this. Advanced algebra focuses on the applications of complicated formulas, such as polynomial equations, monomial equations, quadratic equations, rational equations, and trigonometric equations.

**Polynomial Homework Problems**
Another advanced subject that students find to be particularly challenging is this one. They attempt to look for internet help for their polynomial difficulties as a result. Three different categories of polynomial issues are monomial, binomial, and trinomial. Numerous algebraic equations, including subtraction, addition, multiplication, and division, can be found in these puzzles. You can look into online advanced mathematics examples for your homework if you get stuck on any of these.

**Differentiation Problems**
In advanced mathematics, differential problems are the specified function of x. Sounds challenging? You might ask knowledgeable online tutors for help. It can take much time to figure out these issues independently. Additionally, it may add significantly to the stress already present in your head. Therefore, if you are struggling with your homework, it is best to get assistance.

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**Q1:**We consider the following first order differential equation x' + A(t)r - B(t)r* = 0 with k an integer greater or equal to 2. a) Setting y = 2¹-k prove that (1) is transformed into y' + (1 − k)A(t)y − (1-k)B(t) = 0 b) Use this result to solve r x = -x³. (1)See Answer**Q2:**(2) If ABCD is a parallelogram such that ABD = 30, Show that DM >AM where M is the point of the intersection of the two diagonals of the parallelogram.See Answer**Q3:**(1) If ABCD is a quadrilateral such that AC BD. Show that the quadri-lateral PQRS is a rhombus where P,Q, R and S are the midpoints of the sides of the quadrilateral ABCD.See Answer**Q4:**Determine the points of intersection between the circle, x2 +y2 = 3, and the hyperbola, xy = 1. As shown in the plot, there are four roots. However, it is enough to find only one root because the others can be deduced from symmetry. a) Solve the system of equations using the Successive Substitution method,starting with the initial guess xo = 0.5 and yo = 1.5. Show two complete iterations. b) Solve the system of equations using Newton-Raphson method, starting with the initial guess xo= -0.5 and yo =-1.5. Show two complete iterations. Evaluate &s for the second iteration. c) Solve the system of nonlinear equations by calling the MATLAB function newtmult. Yoursolution should achieve an accuracy of 6 significant figures. Report the solution, number ofiterations and errors. See Answer**Q5:**Use eigenvalues and eigenvectors to find the general solution of the following system of differential equations \mathrm{d} / \mathrm{dt} \times(\mathrm{t})=-\mathrm{x}(\mathrm{t}) \quad \mathrm{d} / \mathrm{dt} \mathrm{y}(\mathrm{t})=-4 \mathrm{x}(\mathrm{t})+4 \mathrm{y}(\mathrm{t}) \text { First find the eigenvalues } \lambda_{1}, \lambda_{2} \text { and the corresponding eigenvectors } V_{-} 1, V_{-} 2 \text { of the matrix of coefficients. } \text { Write the eigenvalues in ascending order (that is, } \lambda_{1} \leq \lambda_{2} \text { ): } Write the eigenvectors in their simplest form, without simplifying any fractions that might appear and one of components is 11 or –1–1:See Answer**Q6:**a) The gcd(-12, 22) is. b) The gcd(188, -56) is c) The gcd(-546, - 428) is . Are 13, 67, 124 pairwise relative prime? O Yes O No Are 3, 52, 31 pairwise relative prime? O Yes O NoSee Answer**Q7:**10. (15 points total)Small hard particles are found in the molten glass from which glass bottles are made. On average 20 particles are found in 100 kg of molten glass. The distribution of these particle sis Poisson. If a bottle made of this glass contains one or more such particles it has to be discarded. Bottles of mass 1 kg are made using this glass. What is the probability that a randomly chosen bottle needs to be discarded? (b) (5 points) Using the expression above for the probability that a randomly chosen bottle is defective, determine the probability that in a randomly chosen batch of 10 bottles, 4out of the 10 are defective? (c) (5 points) Suppose you randomly sample the bottles one by one, what is the probability that the first defective bottle found is the 5th sample?See Answer**Q8:**\text { We consider the matrix } A=\begin{array}{ccc} -1 & 0 & 0 \\ -1 & 2 & 0 \\ 0 & 4 & B \end{array} \text { Write the eigenvalues of } A \text { in ascending order (that is, } \lambda_{1} \leq \lambda_{2} \leq \lambda_{3} \text { ): } \text { (ii) Write the corresponding eigenvectors }\left(\vec{\nabla}_{1} \text { corresponds to } \lambda_{1}, \vec{V}_{2} \text { corresponds to } \lambda_{2}, \vec{\nabla}_{3} \text { corresponds to } \lambda_{3}\right. \text { ) } in their simplest form, such as the components indicated below are 1. Do not simplify any fractions that mightappear in your answers. (iii) Write the diagonalisation transformation X such that X^{-1} A X=\begin{array}{ccc} \lambda_{1} & 0 & 0 \\ 0 & \lambda_{2} & 0 \\ 0 & 0 & \lambda_{3} \end{array} and such that X has the following components equal to 1, x21 = X22=X33=1:See Answer**Q9:**9. Find the radius of convergence of each of the following power series: \text { (a) } \sum n^{3} z^{n}, \text { (b) } \sum \frac{2^{n}}{n !} z^{n} \text { (c) } \sum \frac{2^{n}}{n^{2}} z^{n} \text {, } \text { (d) } \sum \frac{n^{3}}{3^{n}} z^{n}See Answer**Q10:**D. Suppose that the coefficients of the power series sigma a z are integers, infinitely many of which are distinct from zero. Prove that the radius of convergence is at most 1.See Answer**Q11:**1)do you think provide the more valid data? With reference to the sample preparation methods employed in the practical, and how the portable XRF instrument works why do Present a basic statistical analysis on the XRF data. Which of the particle size fractions you think this might be?See Answer**Q12:**This practical includes a number methods that you would expect an accredited lab to employ as part of their quality control system. Give two examples. Describe how they give confidence to the validity of the data.See Answer**Q13:**From the ICP data which of the two wavelengths measured for iron do you think give the most valid results and why?See Answer**Q14:**Exercise 7. Give an example of a set Ø + ACQ that that is both open and closed-in Q. Justify your answer.See Answer**Q15:**Describe one additional QC methodology and explain how it might be used here. An example might be that demonstrated in validating the ICP data from the Birmingham canal dredging study.See Answer**Q16:**Assess the ICP data. Describe the main methodological controls on the values reported.See Answer**Q17:**Exercise 10. Let (X,d) be a metric space and let A, B be two closed subsets of X such that AUB and A n B are connected. Prove that A is connected.See Answer**Q18:**3. Find the exponential Fourier series of the waveform and draw the frequency spectrum See Answer**Q19:**4. Plot amplitude and phase spectra for figure in question 2.See Answer**Q20:**5. Find the trigonometric and exponential FS of waveform given below See Answer

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