Filter your results
Lesson
University
Mathematics
Focus is placed on understanding core Calculus I concepts, including derivatives, implicit differentiation, and function analysis using graphs. Learners will enhance their skills in applying calculus principles to problem-solving and distinguishing between original functions and their derivatives with efficiency and accuracy.
See more
Lesson
9th Grade - University
Mathematics
Focuses on calculating derivatives using the Quotient Rule, a key calculus method. Learners develop skills in applying this technique to solve complex mathematical problems, enhancing calculus proficiency and problem-solving abilities.
See more
Lesson
10th Grade - University
Mathematics
Explore the complexities of differentiation with a focus on logarithmic applications and properties in advanced calculus. Develop analytical skills by understanding and applying these techniques to solve intricate mathematical problems, enhancing knowledge and problem-solving abilities.
See more
Lesson
12th Grade - University
Mathematics
Develop advanced skills in differentiating using the Chain Rule, improving understanding of derivative processes and mastering computational techniques in calculus.
See more
Lesson
6th Grade - University
Mathematics
Explore the characteristics and equations of horizontal and vertical lines to enhance understanding of linear equations. Develop graphing techniques and distinguish between line orientations. Acquire the ability to identify and write equations of lines with various slopes.
See more
Lesson
6th Grade - University
Mathematics
Explore the unique properties and equations of horizontal and vertical lines. Develop skills in identifying and graphing these lines to enhance understanding of geometric concepts and linear functions.
See more
Lesson
9th Grade - University
Mathematics
Explore the fundamental concepts of slope, including methods to calculate slope using graphs, tables, and equations. Develop the ability to identify and calculate slopes, acquiring essential skills for understanding linear equations and geometry.
See more
Lesson
University
Mathematics
Examine the foundational principles of differentiation in calculus, emphasizing techniques applicable to advanced mathematical problems. Enhance the ability to differentiate complex functions, apply implicit differentiation, and use logarithmic derivatives for solving challenging problems.
See more
Lesson
University
Mathematics
Explore vector valued functions by examining fundamental concepts such as curvature and torsion. Learn to compute derivatives and understand their geometric implications. Gain skills in analyzing and solving mathematical problems involving vectors.
See more
Lesson
11th Grade - University
Mathematics
Mastering the foundational concept of calculating derivatives using the limit definition is crucial in calculus. Developing these skills enhances problem-solving abilities and provides a deep understanding of derivative formation, essential for progressing to more advanced mathematical applications.
See more
Lesson
12th Grade - University
Mathematics
Focus on mastering the differentiation of inverse functions, a crucial calculus concept. Learners will enhance their understanding of inverse functions and develop the skills to differentiate them, equipping themselves for complex mathematical problem-solving and advanced analysis.
See more
Lesson
9th Grade - University
Mathematics
Focuses on the product rule in calculus, crucial for differentiating functions. Learners will apply the product rule to address complex mathematical problems, deepening their understanding of calculus and enhancing mathematical problem-solving skills.
See more
Lesson
University
Mathematics
Explore the fundamentals of derivatives and their applications in analyzing functions, focusing on how changes in derivatives affect function behavior. Gain insights into using derivatives to determine whether functions are increasing, decreasing, or constant, and apply these skills to solve mathematical problems effectively.
See more
Lesson
12th Grade - University
Mathematics
Exploration of logarithmic differentiation with examples geared towards advanced mathematics students, aiming to develop expertise in employing logarithmic methods for complex differential equations and enhancing problem-solving skills in calculus.
See more
Lesson
12th Grade - University
Mathematics
Focuses on mastering advanced calculus techniques such as finding roots, intercepts, and rates of change. Emphasizes the application of calculus principles to solve real-world problems by leveraging technological tools, fostering proficiency and confidence in learners.
See more
Lesson
12th Grade - University
Mathematics
Investigate implicit differentiation and its use in analyzing related rates within dynamic systems. Develop skills in solving mathematical problems, applying L'Hôpital's Rule, and understanding real-world scenarios such as the movement of a ladder or the deflation of balloons.
See more
Lesson
12th Grade - University
Mathematics
Explore the application of differentiation with a focus on tangent and normal lines, and calculus applications in business and economics. Gain the ability to solve problems involving derivatives and apply these concepts in real-world scenarios, such as maximizing profits and determining stationary points.
See more
Lesson
6th Grade - University
Mathematics
Learn to solve systems of equations using slope-intercept principles and graphing techniques. Develop skills to identify solutions both graphically and algebraically, enabling effective resolution of linear systems.
See more
Lesson
3rd Grade - University
Mathematics
Exploration of two-step addition and subtraction problem-solving for Grade 3 mathematics emphasizes estimation techniques and strategy development. Learners will represent numerical problems using visual models, enhancing their ability to solve real-world math challenges with increased confidence and fluency.
See more
Lesson
9th Grade - University
Mathematics
Enhance calculus skills by mastering the Quotient Rule to differentiate rational functions. Develop the ability to identify and apply differentiation rules effectively, equipping oneself to tackle complex mathematical problems.
See more