Exempel | Pythagoras sats bevis

Publisher: T³ Sverige

Author: Bengt Åhlander

Område:  Mathematics

Labels: Curriculum, Pythagoras, T3

Ma1 - Pythagoras sats bevis

Algebra with the TiNspire CX - Step by Step

Author: SmartSoft

Område:  Mathematics

Labels: Algebra, Computer Algebra, Discriminant, Equations, Factorising, Fractions, Inequalities, Inverse function, Linear Functions, Matrix, Points and lines, Powers and roots, Proportion, Pythagoras, Quadratic, Quadratic function, Sequences, Solving equations, System of linear equations, Trigonometry

Solve Algebra Problems - Step by Step - using the TiNspire CX or TiNspire CX CAS

Ringa in en cirkel

Author: Texas Instruments Sverige

Område:  Mathematics

Labels: Mathematical thinking, Circle, Material to order, Pythagoras, Trigonometry

Ma 3 - Aritmetik, algebra och geometri - Detta exempel täcker in flera områden i kurs 3

Cone Volumes

Author: Nevil Hopley

Labels: Functions, Surface area, Pythagoras, Triangle, Cones, Trigonometry, Volume

Calculate and optimise the volume of a cone using a variety of measurements. (OS 3.x)

Stacking circles

Author: David J C Elgin

Labels: Pythagoras

Circles are stacked. How high is the top point above the ground?

High ground low ground

Author: Jonathan Powell

Labels: Pythagoras, Time

Find the total time for a journey taken by a group of walkers.

Trig in a right angled triangle

Author: David J C Elgin

Labels: Pythagoras, Trigonometry

Trig problems in right angled triangles are solved.

CAliMERO - Computer-Algebra im Mathematikunterricht. Band 9: Arbeitsmaterialien für Schülerinnen und Schüler

Author: T³ Deutschland

Område:  Mathematics

Labels: Mathematical thinking, Circle, Pythagoras, Trigonometry

Die Materialien entstanden im Rahmen eines Schulversuches des Landes Niedersachsen mit dem Thema: Computer-Algebra-Systeme im Mathematikunterricht der Jahrgänge 7-10 des Gymnasiums.

Pythagoras' Theorem

Author: Barrie Galpin

Labels: Pythagoras

Discover, confirm, illustrate and use Pythagoras' Theorem

High ground, low ground

Author: David J C Elgin

Område:  Mathematics

Labels: Pythagoras, Velocity

What is the quickest route from Start to Finish across two types of ground where different speeds are possible?