3984883
Descrição
Mapa Mental por mar-tamayo, atualizado more than 1 year ago
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Criado por mar-tamayo
aproximadamente 9 anos atrás
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Variation
Functions
- Inverse
- n=1
- hyperbolas
- asymptotes:
x-axis, y-axis
- asymptotes:
x-axis, y-axis
- hyperbolas
- n=2
- inverse square curves
- asymptotes:y-axis,
x-axis
- asymptotes:y-axis,
x-axis
- inverse square curves
- n=1
- Direct
- n=1
- lines
- domain and range: all
real numbers
- domain and range: all
real numbers
- lines
- n=2
- parabolas
- parabolas
- n=1
- combined variation
- 3 or more variables
in a function
- 3 or more variables
in a function
- joint variation
- 3 or more variables that
are multiplied
- 3 or more variables that
are multiplied
- Fundamental theorem
of variation
- If y varies directly as x^n, then
when x is multiplied by c, y is
multiplied by c^n. If y varies
inversely as x^n, then when x
is multiplied by c, y is divided
by c^n.
- If y varies directly as x^n, then
when x is multiplied by c, y is
multiplied by c^n. If y varies
inversely as x^n, then when x
is multiplied by c, y is divided
by c^n.
- Converse of
Fundamental Theorem
- If multiplying every x-value of a function
by c results in multiplying the
corresponding y-values by c^n, then y
varies directly as the nth power of x, that
is, y = kx^n. If multiplying every x-value of
a function by c results in dividing the
corresponding y-values by c^n, then y
varies inversely as the nth power of x,
that is, y = k/x^n
- If multiplying every x-value of a function
by c results in multiplying the
corresponding y-values by c^n, then y
varies directly as the nth power of x, that
is, y = kx^n. If multiplying every x-value of
a function by c results in dividing the
corresponding y-values by c^n, then y
varies inversely as the nth power of x,
that is, y = k/x^n
Anexos de mídia
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