Limits from a graph

12th Grade

•

20 Qs

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Limits from a graph

Quiz

•

Mathematics

•

12th Grade

•

Practice Problem

•

Medium

•

CCSS

HSF.IF.A.2, 8.F.A.1, HSF-IF.C.7E

Standards-aligned

Kristin Stuby

Used 43+ times

FREE Resource

20 questions

Show all answers

FILL IN THE BLANK QUESTION

2 mins • 1 pt

f(-2) =

Tags

CCSS.HSF.IF.A.2

FILL IN THE BLANK QUESTION

2 mins • 1 pt

f(0) =

Tags

CCSS.HSF.IF.A.2

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow0}\ f\left(x\right)\ =\$

Tags

CCSS.HSF.IF.A.2

FILL IN THE BLANK QUESTION

1 min • 1 pt

$\lim_{x\rightarrow-1\ }f\left(x\right)=$

Tags

CCSS.HSF-IF.C.7E

FILL IN THE BLANK QUESTION

1 min • 1 pt

$\lim_{x\rightarrow1\ }f\left(x\right)=$

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow1}\ f\left(x\right)\ =\$

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow0}\ f\left(x\right)\ =\$

Tags

CCSS.HSF-IF.C.7E

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow0}\ g\left(x\right)$

Tags

CCSS.8.F.A.1

CCSS.HSF.IF.B.5

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow-1}\ g\left(x\right)$

Tags

CCSS.8.F.A.1

CCSS.HSF.IF.B.5

10.

FILL IN THE BLANK QUESTION

2 mins • 1 pt

$\lim_{x\rightarrow-2}\ h\left(x\right)$

Tags

CCSS.HSF.IF.A.2

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Limits from a graph

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f(-2) =

f(0) =

lim⁡x→0 f(x) = \lim_{x\rightarrow0}\ f\left(x\right)\ =\ x→0lim​ f(x) =

lim⁡x→−1 f(x)=\lim_{x\rightarrow-1\ }f\left(x\right)=x→−1 lim​f(x)=

lim⁡x→1 f(x)=\lim_{x\rightarrow1\ }f\left(x\right)=x→1 lim​f(x)=

lim⁡x→1 f(x) = \lim_{x\rightarrow1}\ f\left(x\right)\ =\ x→1lim​ f(x) =

lim⁡x→0 f(x) = \lim_{x\rightarrow0}\ f\left(x\right)\ =\ x→0lim​ f(x) =

lim⁡x→0 g(x)\lim_{x\rightarrow0}\ g\left(x\right)x→0lim​ g(x)

lim⁡x→−1 g(x)\lim_{x\rightarrow-1}\ g\left(x\right)x→−1lim​ g(x)

lim⁡x→−2 h(x)\lim_{x\rightarrow-2}\ h\left(x\right)x→−2lim​ h(x)

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$\lim_{x\rightarrow0}\ f\left(x\right)\ =\$

$\lim_{x\rightarrow-1\ }f\left(x\right)=$

$\lim_{x\rightarrow1\ }f\left(x\right)=$

$\lim_{x\rightarrow1}\ f\left(x\right)\ =\$

$\lim_{x\rightarrow0}\ f\left(x\right)\ =\$

$\lim_{x\rightarrow0}\ g\left(x\right)$

$\lim_{x\rightarrow-1}\ g\left(x\right)$

$\lim_{x\rightarrow-2}\ h\left(x\right)$