1.4 Sketching Graphs of Functions

📖 Chapter 1 Functions, Characteristics and Properties
📄 Page 29
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51
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29
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12

advfnsnelsonCh1.4lectureTube

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1

001. Introduction Transformation

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002. Vertical Compression

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003. Reflection and Vertical Compression

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004. Reflection and Vertical Stretch

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005. Horizontal Compression

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006. Horizontal Strech and Relfection Example

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007. Vertical Shift Ex

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008. Vertical Shift Ex

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009. Horizontal Shift Ex

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010. Compounded Transfomration Combined Example

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011. Compounded Transformation Combined Example 2

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012. Introduction to Exponential Function Graphs

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013. Sketching Exponential Function Graphs example

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014. Cosine Function Graph

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advfnsnelsonCh1.4solutions

37 videos

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001. Q1a

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001. Q1b

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001. Q1c

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001. Q1d

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001. Q1e

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001. Q1f

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002. Q2a

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📚 Related Lectures
11 TRANSFORMATION IN GENERAL, given Transformations, find.Function.y=af(k(x-p))+q
🎓 001. Matching Transformation description to function notation
⏱️ 0:180🎬 iwHzZa52EyY
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002. Q2b

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003. Q3

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004. Q4d

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📚 Related Lectures
11.1.2 FUNCTIONS, TRANSFORMATION in GENERAL, given.Point.Transformation, map.point
🎓 001. Mapping a Point
⏱️ 0:380🎬 12RWfLYqUJM
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004. Q4f

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📚 Related Lectures
11.1.2 FUNCTIONS, TRANSFORMATION in GENERAL, given.Point.Transformation, map.point
🎓 001. Mapping a Point
⏱️ 0:360🎬 LmLIpxX_UbM
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005. Q5a

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005. Q5b

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📚 Related Lectures
11 Functions, Absolute Values, given Absolute Value Function, sketch
🎓 001. Transformation of absolute value function graph
⏱️ 1:040🎬 1QDpawJiWOI
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005. Q5c

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📚 Related Lectures
ADVFUN, Trig RAD, given Sin Function with Phase or Vertical Shifts, sketch
🎓 001. Sketching y = A sin k(x+h)
⏱️ 3:020🎬 W53QU8DoZ6I
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005. Q5d

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📚 Related Lectures
11.1.2 Functions, Reciprocal Function, given.a/x+b vertical shift, sketch
🎓 001. Reciprocal, vertical stretch and vertical shift
⏱️ 1:370🎬 XDUJ1BDWsBs
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005. Q5e

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📚 Related Lectures
11.2.3.1 FUNCTIONS, EXPONENT GRAPHS, given.f(kx).Hor.compression, sketch
🎓 001. Horizontal Compression of Exponential Function
⏱️ 1:260🎬 -HKOF1OZI5Y
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005. Q5f

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📚 Related Lectures
11.1.2 Functions, Root Function, given.y=af(k(x-p))+q, sketch
🎓 002. Compounded Transformations
🎓 001. Introduction to Transformation
⏱️ 1:170🎬 VnL5Z5EmJWo
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006. Q6a

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📚 Related Lectures
11.1.5 FUNCTIONS, QUADRATIC FUNCTIONS, given.Graph, find.Domain,Range
🎓 001. From graph, find domain and range
⏱️ 0:260🎬 293e8ByJVkw
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006. Q6b

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006. Q6c

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📚 Related Lectures
11.4.1 FUNCTIONS, TRIG Graph in DEG, given.y=Asin(kx)+q, sketch
🎓 001. Sketching y=2sin(2(x-30))
🎓 002. Sketching y=3sin(60-2x)+2
⏱️ 0:260🎬 2Mpn38zqAik
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006. Q6d

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007. Q7

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📚 Related Lectures
11.2.3.1 FUNCTIONS, EXPONENT GRAPHS, given.y=af(k(x-p))+q.Full.Transformation, sketch
🎓 001. Exponent Function, full transformation
⏱️ 2:550🎬 y5JkZJ_hguU
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008. Q8

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📚 Related Lectures
11.2.3 Functions, Root Function, given.transformations.in.words, find equation
🎓 001. given Transformation, find the SQRT Function equation
⏱️ 1:330🎬 XrstjmquvOE
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009. Q9d

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📚 Related Lectures
11.1.2 FUNCTIONS, TRANSFORMATION in GENERAL, given.Point.Transformation, map.point
🎓 001. Mapping a Point
⏱️ 0:270🎬 nkERgQMLUDo
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009. Q9e

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📚 Related Lectures
11.1.2 FUNCTIONS, TRANSFORMATION in GENERAL, given.Point.Transformation, map.point
🎓 001. Mapping a Point
⏱️ 0:170🎬 BDzaCHD90Mg
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009. Q9f

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010. Q10a

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📚 Related Lectures
11.2.3 SQRT FUNCTIONS, given.sqrt(linear), find.Domain.Range
🎓 001. Domain of SQRT Function
⏱️ 0:110🎬 THrwJjy1eoU
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010. Q10b

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📚 Related Lectures
11.2.3 SQRT FUNCTIONS, given.sqrt(linear), find.Domain.Range
🎓 001. Domain of SQRT Function
⏱️ 0:091🎬 Kd2waOm3LlU
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010. Q10c

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📚 Related Lectures
11.2.3 SQRT FUNCTIONS, given.sqrt(linear), find.Domain.Range
🎓 001. Domain of SQRT Function
⏱️ 0:271🎬 CkctrHwxoF0
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010. Q10d

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📚 Related Lectures
11.2.3 SQRT FUNCTIONS, given.sqrt(linear), find.Domain.Range
🎓 001. Domain of SQRT Function
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011. Q11

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012. Q12

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013. Q13

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📚 Related Lectures
11.1.5 FUNCTIONS, QUADRATIC FUNCTIONS, given.Transformation, find
🎓 001. ph
⏱️ 2:230🎬 emtbGj6YIZ0
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015. Q15

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📚 Related Lectures
11.1.2 FUNCTIONS, TRANSFORMATION in GENERAL, given.Point.Transformation, map.point
🎓 001. Mapping a Point
⏱️ 0:370🎬 VH6XBB9ZH2A
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016. Q16a

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016. Q16b

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016. Q16c

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