Learning techniques online - Training problem solving skills - hyperbolic equations

This page was created by EMMentor_Hyperbolic_Equations

These pages allow you to try 15 learning techniques out of 57 techniques available in the program EMMentor. Each learning technique applies to the solution of math problem. Select a technique and do what is required at each solution step. If doubt, click an arrow and get this step done. An icon of magnifier allows seeing all steps done. All examples include an option of translation to German (a globe icon). The program EMMentor offers all shown learning techniques. The first two learning techniques are available in the programs EMSolution and EMMentor. At the bottom of this page we offer you to see examples of performance/error analysis available in the program EMMentor.

Learning techniques

Relating the transformation step with rule

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Description

At each transformation step, you have to select a rule that grounds this step. The algorithm trains a passive skill of math rules application.

Hyperbolic equations

Hyperbolic equations reducible to quadratic equations

Double angle

Solve the equation

- 3 \cdot \sinh^{2} (v) - 2 \cdot \cosh^{} (2 v) + 3 \cdot \sinh^{} (v) + 4 = 0

Methodical task: Scheme "To relate the step with category 2"

To relate the steps of solution to formulations substantiating the steps

Select the continuation

	Formula of double angle (hyperbolic cosine): Cosine of double angle equals to squared cosine plus squared sine
	Two equations are called equivalent if their roots are equal and domains of definition coincide
	An equation is referred to as an algebraic expression containing the symbol of equality and an unknown

Hint

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