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Identify the cubic function that best represents the given set of ordered pairs :
(−2,−8),(−1,−1),(0,0),(1,1)(-2,-8),(-1,-1),(0,0),(1,1)(−2,−8),(−1,−1),(0,0),(1,1)
g(x)=x3g(x)=x^3g(x)=x3
h(x)=x2+3h(x)=x^2+3h(x)=x2+3
Which function best describes the set of ordered pairs {(−1,−1),(−2,−8),(−3,−27),(−4,−64)}?\left\{(-1,-1),(-2,-8),(-3,-27),(-4,-64)\right\}?{(−1,−1),(−2,−8),(−3,−27),(−4,−64)}?
f(x)=x3f(x)=x^3f(x)=x3
f(x)=−x3f(x)=-x^3f(x)=−x3
Identify if the given set of ordered pairs represents a cubic function :
(−1,0),(−2,−7),(−3,26),(−4,−63)(-1,0),(-2,-7),(-3,26),(-4,-63)(−1,0),(−2,−7),(−3,26),(−4,−63)
cubic Function
Not cubic Function
Which function best describes the set of ordered pairs {(−1,1),(−2,8),(−3,27),(−4,64)}?\left\{(-1,1),(-2,8),(-3,27),(-4,64)\right\}?{(−1,1),(−2,8),(−3,27),(−4,64)}?
(−1,−1),(0,0),(−2,−8),(−4,−64)(-1,-1),(0,0),(-2,-8),(-4,-64)(−1,−1),(0,0),(−2,−8),(−4,−64)
which function best describes the ordered pairs {(−1, 1), (−2,−8)}?\left\{\left(-1,\ 1\right),\ \left(-2,-8\right)\right\}?{(−1, 1), (−2,−8)}?
f(x) = xf\left(x\right)\ =\ xf(x) = x3
f(x) = −xf\left(x\right)\ =\ -xf(x) = −x3 + 6+\ 6+ 6
{(-1,1),(1,1),(-2,2),(3,9)}.
(−1,−8),(0,−1),(1,0),(2,1)(-1,-8),(0,-1),(1,0),(2,1)(−1,−8),(0,−1),(1,0),(2,1)
g(x)=(x−1)3g(x)=(x-1)^3g(x)=(x−1)3
h(x)=x2+1h(x)=x^2+1h(x)=x2+1
Which function best describes the set of ordered pairs {(0,1),(1,2),(2,9),(3,28)}?\left\{(0,1),(1,2),(2,9),(3,28)\right\}?{(0,1),(1,2),(2,9),(3,28)}?
f(x)=x3+1f(x)=x^3+1f(x)=x3+1
f(x)=x3−1f(x)=x^3-1f(x)=x3−1
(−2,−9),(−1,−2),(0,−1),(1,−65)(-2,-9),(-1,-2),(0,-1),(1,-65)(−2,−9),(−1,−2),(0,−1),(1,−65)
g(x)=x3−1g(x)=x^3-1g(x)=x3−1
h(x)=x2+5h(x)=x^2+5h(x)=x2+5
It is done.