Is Trigonometry Hard? What Experts Say and Where to Seek Help

is trigonometry hard

It’s no coincidence that most math students ask—is trigonometry hard? Trigonometric concepts and questions have a reputation for being challenging. In addition to using complex terminologies and identities, the abstract nature of some concepts makes them difficult to visualize. Thus, many students report lacking familiarity with the basic concepts, and they end up failing as they progress into advanced details. In this blog, our homework experts will answer whether trigonometry is hard. We go the extra mile to explain why many students find trigonometry challenging and where to seek help when stuck with their assignments.

To the Question: Is Trigonometry Hard?

Yes. While trigonometry may be an intermediate-level math, it’s a challenging topic that’s part of advanced-level studies. Most learners find trigonometry hard because it is non-linear. Thus, students need to think beyond straightforward answers to solve trigonometric problems. Additionally, some trigonometric topics like functions and identities are primarily abstract. They lack the physical reality required to connect and apply them to real-life scenarios.

As a topic entirely built on the unit circle concept, trigonometry and geometry share a lot in common. Therefore, students who struggle with geometry will need extra mathematical rigor to solve trigonometric problems. Whether you’ll enjoy and succeed in trigonometry depends on how well you understand the unit circle concept.

Why is Trigonometry Hard?

  1. Abundance of Concepts: Trigonometry introduces numerous concepts like angles, trigonometric functions, identities, and inverse trigonometry, which can be overwhelming for learners.
  2. Complex Notation: Trigonometric functions are represented by symbols like sine, cosine, and tangent, which can be confusing and abstract for beginners.
  3. Geometric Abstraction: Trigonometry is based on geometric principles, making it necessary to visualize and apply abstract concepts to practical problems.
  4. Trig Identities: Memorizing trigonometric identities and using them in various equations requires strong analytical skills and practice.
  5. Non-Linear Relationships: Trigonometric functions are nonlinear, leading to intricate problem-solving techniques and calculations.
  6. Word Problems: Many trigonometry problems involve real-world scenarios, requiring the ability to translate them into trigonometric equations.
  7. Solving Equations: Solving trigonometric equations often requires multiple steps and involves different trigonometric functions.
  8. Trigonometric Ratios: Understanding ratios such as sine, cosine, and tangent in right triangles can be challenging.

Core Concepts in Trigonometry Students Need Expert Help With

According to the Unisa Institutional Repository, learners struggle most with topics comprising conditional equations based on geometric abstractions. These topics require students to memorize values, visualize the functions and equations to relate them to real-life applications and manipulate them using geometric factoring skills. Most questions introduce notations and functions like theta, tangent, sine, and cosine, which take some practice to understand. This is the main reason why “Is trigonometry hard?” is still a popular question among mathematicians. Below is a list of topics students hire us daily to help with.

Trigonometric Identities

Trigonometry consists of many identities learners need to memorize and apply when solving questions. Students report struggling to master these identities, but a quick and easy fix exists. You can use the Magic Hexagon to develop a list of identities versus their applications.

Trigonometric Functions

This topic requires students to develop graphs by manipulating given data using functions like sine, tangent, and cosine. Complex questions students struggle with include phase shifts, frequency, and amplitudes. These concepts require critical thinking skills to analyze the given data—a capability many students lack.

Radian Measure

Radian’s measure relies on the concept of unit circle—almost entirely. Here, most students struggle with applying the data given in transitioning degrees. However, students who enjoy working with algebraic equations also enjoy this topic.

Trigonometric Equations

The trigonometric equation requires learners to deduce meanings from given data and use the specific equations to solve inequalities. Trig equations pose a lot of difficulties since they combine almost all other trigonometry concepts under one roof.

Inverse Trigonometric Functions

The inverse trigonometric equation requires learners to use the inverse trig equations. These equations include Arcos, Arctan, and Arcsin. A student who struggles with trigonometric equations equally struggles with the inverse trigonometric functions.


Integrals aren’t so much challenging unless they require learners to apply trigonometric substitution. It is another topic entirely based on the concept of unit circle.  

Is Trigonometry Hard? The Bottomline

The answer to the question is trigonometry hard is straightforward. Trigonometric questions can be extremely challenging for students who struggle with the unit circle concept. Additionally, trigonometry concepts borrow a lot from geometry, so you should be up-to-date with geometrical abstraction to succeed in trigonometry. You can set yourself up for success by relying on our expert help. Whether you need guides on trigonometry or assignment help from an expert, we offer assistance at your point of need. Contact our experts for 1-on-1 consultations.

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