movieboxappsxyz

★ 0202446m

Geometric transformations

الرياضيات

If the center of the dilation is the origin, then it is easy to calculate the coordinates of the figure after the dilation: just multiply the coordinates by the scale factor. I also show an example where the center of the dilation is one of the vertices of a triangle. Lastly, I present a question about the scale factor and the center of a certain dilation. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

Title overview

Core release details, quality markers, and stream status stay together here instead of floating below the fold.

الرياضيات

السنة

2024

المدة

46m

IMDb

0

Playback

Start watching now

Release2024

Runtime46m

IMDb★ 0

شاهد الآن

قد يعجبك أيضًا

Algebra I | High School Math | Khan Academy

الرياضيات

Math Videos for Kids

الرياضيات

Math for Kids

الرياضيات

Exponents Grade 9

الرياضيات

The Numtums

الرياضيات

JSS8 Math

الرياضيات

Pry6 Math

الرياضيات

JSS3 Mathematics

الرياضيات

Kids Songs by CoComelon

الرسوم المتحركة

CoComelon

Song

Baby Learning with CoComelon - Colors, Shapes and Numbers!

Song

English Fairy Tales @EnglishFairyTales

القصة

Alphabet (ABC) Songs by CoComelon

الرسوم المتحركة

CocoMelon | Little Baby Bum | Blippi - Nursery Rhymes & Kids TV Shows

الرسوم المتحركة

Learn English With Disney Movies

آخر

CoComelon - Happy Holidays

الرسوم المتحركة

PrePrimary Maths

الرياضيات

Year1 Maths

الرياضيات

Year 11 Math

الرياضيات

Year2 Maths

الرياضيات

Maths

الرياضيات

Chess Basics

الرياضيات

3rd Grade Fractions

الرياضيات

Numberblocks - Number Adventures | Learn to Count | Maths for Kids

الرياضيات

اختيارات مميزة

هل تريد المزيد من الترفيه؟ استكشف منصة الألعاب المقترحة ووجهة الدراما القصيرة التي نوصي بها.

ألعاب فورية

Gamixo

العب ألعاب المتصفح الخفيفة مثل الألغاز والورق والرياضة والتحديات السريعة خلال ثوانٍ.

دراما قصيرة

VSKIT Drama

شاهد المسلسلات القصيرة الرائجة وقصص الرومانسية والدراما الجديدة مع تحديثات يومية سريعة.

التعليقات

10 تعليق

Asif PatelOct 22, 2025

I explain the basics of these congruent transformations: translation, rotation, and reflection. A rotation always happens around some point (a center point). A reflection always happens across (or in) some particular line. I also show how to use transparent paper to rotate a triangle around a point. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

Patricia SambiOct 22, 2025

I explain the basics of these congruent transformations: translation, rotation, and reflection. A rotation always happens around some point (a center point). A reflection always happens across (or in) some particular line. I also show how to use transparent paper to rotate a triangle around a point. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

444🎯Oct 22, 2025

We look at rotating a point 90 degrees around the origin, and how the coordinates of the point "flip" or switch, plus there is possibly a change in the sign of one of the coordinates. For example, point (5, 2) when rotated clockwise around the origin, becomes (2, -5). Then I show how to rotate a point around another point (the center point of rotation), again 90 degrees either clockwise or counterclockwise. Lastly, we rotate an entire triangle 90 degrees around a certain point in the coordinate grid. Math Mammoth Grade 8 curriculum Practice geometric transformations online:

EL~~♥️💫Oct 22, 2025

We look at rotating a point 90 degrees around the origin, and how the coordinates of the point "flip" or switch, plus there is possibly a change in the sign of one of the coordinates. For example, point (5, 2) when rotated clockwise around the origin, becomes (2, -5). Then I show how to rotate a point around another point (the center point of rotation), again 90 degrees either clockwise or counterclockwise. Lastly, we rotate an entire triangle 90 degrees around a certain point in the coordinate grid. Math Mammoth Grade 8 curriculum Practice geometric transformations online:

arcoiris🌈Oct 22, 2025

We look at a few simple exercises that are based on the fact that the basic geometric transformations (translations, reflections, rotations) preserve angles, distances, and parallel lines. In other words, the image of a figure under these transformations is congruent to the original. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

user8062051401883Oct 22, 2025

We look at a few simple exercises that are based on the fact that the basic geometric transformations (translations, reflections, rotations) preserve angles, distances, and parallel lines. In other words, the image of a figure under these transformations is congruent to the original. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

Depi😍😍Oct 22, 2025

In a reflection, the point and its image are at the same (perpendicular) distance from the reflection line. Learn the basics of how points are reflected in the x- or y-axis, and how their coordinates change. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

Amie❤️❤️💃🏻💃🏻Oct 22, 2025

In a reflection, the point and its image are at the same (perpendicular) distance from the reflection line. Learn the basics of how points are reflected in the x- or y-axis, and how their coordinates change. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

Fatima CoulibalyOct 22, 2025

When a figure undergoes a sequence of congruent transformations, the final figure is congruent to the original. We can use this fact to prove that one figure is congruent to another -- all we need to do is find a sequence of congruent transformations that maps one figure to the other. In this video, we look at example of such. Then I also solve an exercise where we need to find the coordinates of the vertices of a triangle before it was reflected in the x-axis and rotated 90 degrees around the origin. Math Mammoth Grade 8 curriculum: Practice geometric transformations online:

ملك♥️💋Oct 22, 2025

When a figure undergoes a sequence of congruent transformations, the final figure is congruent to the original. We can use this fact to prove that one figure is congruent to another -- all we need to do is find a sequence of congruent transformations that maps one figure to the other. In this video, we look at example of such. Then I also solve an exercise where we need to find the coordinates of the vertices of a triangle before it was reflected in the x-axis and rotated 90 degrees around the origin. Math Mammoth Grade 8 curriculum: Practice geometric transformations online: