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カテゴリー全て - transformations

によって Umasai Sankaramanchi 12年前.

507

Odd or Even functions

Transformations in functions can be broadly classified into nonrigid and rigid categories. Nonrigid transformations involve changing the shape of the graph, such as vertical stretches and shrinks.

Nbrown72 Diff Eq

Nick Brownにより

Module 2 Global Educators' Mind Map

Julianne Priceにより

Audio-Lingual Method

Orhan Kutluerにより

$Quadratics Math Concept map$

Quadratics Math Concept map

Anmol Panchal - Turner Fenton SS (2572)により

Transformations

Rigid transformations

Reflections

Reflection in the y-axis: h(x) = f(-x)

Reflection in the x-axis: h(x) = -f(x)

Reflection on x-axis

Vertical and Horizontal shifts c= posotive real number

Horizontal shift c units to the left: h(x) = F(x+c)

Horizontal shift

Horizontal shift c units to the right: h(x) = F(x-c)

Vertical shift c untis downward: h(x) = f(x) - c

Vertical Shift

Vertical shift c units upward: h(x) = f(x) + c

Nonrigid transformations on Y = f(x) looks like

g(x) = cf(x)

Vertical shrink if 0 < c < 1

Vertical stretch if c > 1

Subtopic

Odd or Even functions

Transformations in functions can be broadly classified into nonrigid and rigid categories. Nonrigid transformations involve changing the shape of the graph, such as vertical stretches and shrinks.

Nbrown72 Diff Eq

Module 2 Global Educators' Mind Map

Audio-Lingual Method

Quadratics Math Concept map

Transformations

Rigid transformations

Reflections

Reflection in the y-axis: h(x) = f(-x)

Reflection in the x-axis: h(x) = -f(x)

Vertical and Horizontal shifts c= posotive real number

Horizontal shift c units to the left: h(x) = F(x+c)

Horizontal shift c units to the right: h(x) = F(x-c)

Vertical shift c untis downward: h(x) = f(x) - c

Vertical shift c units upward: h(x) = f(x) + c

Nonrigid transformations on Y = f(x) looks like

g(x) = cf(x)

Vertical shrink if 0 < c < 1

Vertical stretch if c > 1

Mindomo

詳細情報

よく寄せられる質問

Odd or Even functions

Transformations in functions can be broadly classified into nonrigid and rigid categories. Nonrigid transformations involve changing the shape of the graph, such as vertical stretches and shrinks.

Nbrown72 Diff Eq

Module 2 Global Educators' Mind Map

Audio-Lingual Method

Quadratics Math Concept map

Transformations

Rigid transformations

Reflections

Reflection in the y-axis: h(x) = f(-x)

Reflection in the x-axis: h(x) = -f(x)

Vertical and Horizontal shifts c= posotive real number

Horizontal shift c units to the left: h(x) = F(x+c)

Horizontal shift c units to the right: h(x) = F(x-c)

Vertical shift c untis downward: h(x) = f(x) - c

Vertical shift c units upward: h(x) = f(x) + c

Nonrigid transformations on Y = f(x) looks like

g(x) = cf(x)

Vertical shrink if 0 < c < 1

Vertical stretch if c > 1

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Mindomo

詳細情報

よく寄せられる質問