SlideShare a Scribd company logo
1 of 12
8.5 Bingo! By: Cindel, Sarah, Lucas, Aleks, Quinn and Olivia
An equation that models sound intensity is dependent on what two variables?  a)    time and altitude b)    frequency and wavelength c)    time and frequency d)    wavelength and amplitude
Notes sound good together if their combined waveform is:  a)    Regular and repeating b)    Irregular and random 
The height versus time equation of a skier moving down a hill is shown below. 120(0.5^(0.1*x))+2*sin(x) What two types of functions could be combined to create this graph? 
    Which of the following situations would not be best represented by a combined function: a)    path of a bungee jumperb)    acceleration of a falling object due to    	  gravityc)    a predator-prey relationshipd)    motion of interfering waves
 Let f(x)=(x2), let g(x)=(x+6). Using this information, determine the composite function of y=f(g(x))
If you combine these graphs what would the resultant graph look like?
Which musical note has the higher frequency: C or C#?    
When modelling combined functions, you need a minimum of 1 or 2 or 3 or 4 functions?
(x+1)2/ x 2 +3x+4 can be simplified to: a) (x+1) / (x+3) b) (x+1) / (x+2)  c) (x+3) / (x+1)  d) (x+2) / (x+3)
If f(x)=x+4 and g(x)=x2+1, then f(x)+g(x)=?  a) x 2 +x+5 b) x+5  c) x 2 +3 d) 2x+5 e) x 2 +x+7
 If your heart rate usually looks like this: 					Explain what would 				happen if you got 					scared:  					a)the frequency would 				increase and the heart 				beats would get closer 				together  b)the frequency would decrease and the heart beats would get farther apart  c)the maximums would get higher and the minimums would get lower  d)it would not make as periodic a function

More Related Content

What's hot

Post_Number Systems_8.1.1
Post_Number Systems_8.1.1Post_Number Systems_8.1.1
Post_Number Systems_8.1.1Marc King
 
Graphs of x3 function
Graphs of x3 function Graphs of x3 function
Graphs of x3 function cvcvvc
 
Integration involving inverse trigonometric functions
Integration involving inverse trigonometric functionsIntegration involving inverse trigonometric functions
Integration involving inverse trigonometric functionsDurga Sadasivuni
 
Post_Number Systems_8.1
Post_Number Systems_8.1Post_Number Systems_8.1
Post_Number Systems_8.1Marc King
 
Real life Application of maximum and minimum
Real life Application of maximum and minimumReal life Application of maximum and minimum
Real life Application of maximum and minimumNiloy Biswas
 
Spline interpolation numerical methods presentation
Spline interpolation numerical methods presentationSpline interpolation numerical methods presentation
Spline interpolation numerical methods presentationShohanur Nishad
 
Application of definite integrals
Application of definite integralsApplication of definite integrals
Application of definite integralsVaibhav Tandel
 
Cross Matching EUCLID and SKA using the Likelihood Ratio
Cross Matching EUCLID and SKA using the Likelihood RatioCross Matching EUCLID and SKA using the Likelihood Ratio
Cross Matching EUCLID and SKA using the Likelihood RatioCosmoAIMS Bassett
 
A simple formula newton's second law of motion- Race for the Line
A simple formula    newton's second law of motion- Race for the LineA simple formula    newton's second law of motion- Race for the Line
A simple formula newton's second law of motion- Race for the Linemissstevenson01
 
Coordinate transformation
Coordinate transformationCoordinate transformation
Coordinate transformationMohd Arif
 
Shortest path search for real road networks and dynamic costs with pgRouting
Shortest path search for real road networks and dynamic costs with pgRoutingShortest path search for real road networks and dynamic costs with pgRouting
Shortest path search for real road networks and dynamic costs with pgRoutingantonpa
 
U6 Cn2 Definite Integrals Intro
U6 Cn2 Definite Integrals IntroU6 Cn2 Definite Integrals Intro
U6 Cn2 Definite Integrals IntroAlexander Burt
 
Section 2 part 1 coordinate transformation
Section 2   part 1 coordinate transformationSection 2   part 1 coordinate transformation
Section 2 part 1 coordinate transformationEJDamman
 
Application of Integrals
Application of IntegralsApplication of Integrals
Application of Integralssarcia
 
đánh giá độ tin cậy
đánh giá độ tin cậyđánh giá độ tin cậy
đánh giá độ tin cậyspk53
 
Exponential decay
Exponential decayExponential decay
Exponential decayyrubins
 
HMPC for Upper Stage Attitude Control
HMPC for Upper Stage Attitude ControlHMPC for Upper Stage Attitude Control
HMPC for Upper Stage Attitude ControlPantelis Sopasakis
 

What's hot (20)

Post_Number Systems_8.1.1
Post_Number Systems_8.1.1Post_Number Systems_8.1.1
Post_Number Systems_8.1.1
 
Graphs of x3 function
Graphs of x3 function Graphs of x3 function
Graphs of x3 function
 
Integration involving inverse trigonometric functions
Integration involving inverse trigonometric functionsIntegration involving inverse trigonometric functions
Integration involving inverse trigonometric functions
 
Force Quiz
Force QuizForce Quiz
Force Quiz
 
chapter23.ppt
chapter23.pptchapter23.ppt
chapter23.ppt
 
Post_Number Systems_8.1
Post_Number Systems_8.1Post_Number Systems_8.1
Post_Number Systems_8.1
 
Real life Application of maximum and minimum
Real life Application of maximum and minimumReal life Application of maximum and minimum
Real life Application of maximum and minimum
 
Spline interpolation numerical methods presentation
Spline interpolation numerical methods presentationSpline interpolation numerical methods presentation
Spline interpolation numerical methods presentation
 
Application of definite integrals
Application of definite integralsApplication of definite integrals
Application of definite integrals
 
Cross Matching EUCLID and SKA using the Likelihood Ratio
Cross Matching EUCLID and SKA using the Likelihood RatioCross Matching EUCLID and SKA using the Likelihood Ratio
Cross Matching EUCLID and SKA using the Likelihood Ratio
 
A simple formula newton's second law of motion- Race for the Line
A simple formula    newton's second law of motion- Race for the LineA simple formula    newton's second law of motion- Race for the Line
A simple formula newton's second law of motion- Race for the Line
 
Coordinate transformation
Coordinate transformationCoordinate transformation
Coordinate transformation
 
Shortest path search for real road networks and dynamic costs with pgRouting
Shortest path search for real road networks and dynamic costs with pgRoutingShortest path search for real road networks and dynamic costs with pgRouting
Shortest path search for real road networks and dynamic costs with pgRouting
 
U6 Cn2 Definite Integrals Intro
U6 Cn2 Definite Integrals IntroU6 Cn2 Definite Integrals Intro
U6 Cn2 Definite Integrals Intro
 
Section 2 part 1 coordinate transformation
Section 2   part 1 coordinate transformationSection 2   part 1 coordinate transformation
Section 2 part 1 coordinate transformation
 
Application of Integrals
Application of IntegralsApplication of Integrals
Application of Integrals
 
đánh giá độ tin cậy
đánh giá độ tin cậyđánh giá độ tin cậy
đánh giá độ tin cậy
 
Exponential decay
Exponential decayExponential decay
Exponential decay
 
กลศาสตร์
กลศาสตร์กลศาสตร์
กลศาสตร์
 
HMPC for Upper Stage Attitude Control
HMPC for Upper Stage Attitude ControlHMPC for Upper Stage Attitude Control
HMPC for Upper Stage Attitude Control
 

Viewers also liked

Matematingo - O bingo da matemática
Matematingo - O bingo da matemáticaMatematingo - O bingo da matemática
Matematingo - O bingo da matemáticaProf. Materaldo
 
Matematingo - O bingo da matemática
Matematingo - O bingo da matemáticaMatematingo - O bingo da matemática
Matematingo - O bingo da matemáticaProf. Materaldo
 
Atividade bingo da matemática
Atividade bingo da matemáticaAtividade bingo da matemática
Atividade bingo da matemáticacarinasequeiragois
 
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SC
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SCJogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SC
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SCRosilane
 
Matemática lúdico e inclusão uma parceria de sucesso
Matemática  lúdico e  inclusão uma parceria de sucessoMatemática  lúdico e  inclusão uma parceria de sucesso
Matemática lúdico e inclusão uma parceria de sucessoSimoneHelenDrumond
 
Artigo a importância dos jogos na aprendizagem matemática - sueli maria
Artigo   a importância dos jogos na aprendizagem matemática - sueli mariaArtigo   a importância dos jogos na aprendizagem matemática - sueli maria
Artigo a importância dos jogos na aprendizagem matemática - sueli mariaMatheus Italo
 
Relatório de observação
Relatório de observaçãoRelatório de observação
Relatório de observaçãoArte Tecnologia
 
Relato de experiência(2)
Relato de experiência(2)Relato de experiência(2)
Relato de experiência(2)Nerilda Dutra
 
1º bimestre todas as disciplinas
1º bimestre todas as disciplinas1º bimestre todas as disciplinas
1º bimestre todas as disciplinasjosivaldopassos
 
Jogos e brincadeiras para enriquecer as aulas de matemática
Jogos e brincadeiras para enriquecer as aulas de matemáticaJogos e brincadeiras para enriquecer as aulas de matemática
Jogos e brincadeiras para enriquecer as aulas de matemáticaGiselda morais rodrigues do
 
Relato de experiência
Relato de experiência Relato de experiência
Relato de experiência rfreitas2013
 

Viewers also liked (20)

Matematingo - O bingo da matemática
Matematingo - O bingo da matemáticaMatematingo - O bingo da matemática
Matematingo - O bingo da matemática
 
Matematingo - O bingo da matemática
Matematingo - O bingo da matemáticaMatematingo - O bingo da matemática
Matematingo - O bingo da matemática
 
SAERJINHO manual do diretor
SAERJINHO manual do diretorSAERJINHO manual do diretor
SAERJINHO manual do diretor
 
Atividade bingo da matemática
Atividade bingo da matemáticaAtividade bingo da matemática
Atividade bingo da matemática
 
Bingo da adição
Bingo da adiçãoBingo da adição
Bingo da adição
 
Relatório
RelatórioRelatório
Relatório
 
Relatório
RelatórioRelatório
Relatório
 
Relato de experiência
Relato de experiênciaRelato de experiência
Relato de experiência
 
Matemática 1º ano
Matemática 1º anoMatemática 1º ano
Matemática 1º ano
 
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SC
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SCJogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SC
Jogos aplicados em sala por alfabetizadoras do PNAIC Biguaçu/SC
 
Matemática lúdico e inclusão uma parceria de sucesso
Matemática  lúdico e  inclusão uma parceria de sucessoMatemática  lúdico e  inclusão uma parceria de sucesso
Matemática lúdico e inclusão uma parceria de sucesso
 
Artigo a importância dos jogos na aprendizagem matemática - sueli maria
Artigo   a importância dos jogos na aprendizagem matemática - sueli mariaArtigo   a importância dos jogos na aprendizagem matemática - sueli maria
Artigo a importância dos jogos na aprendizagem matemática - sueli maria
 
Relatório
RelatórioRelatório
Relatório
 
Relatório de observação
Relatório de observaçãoRelatório de observação
Relatório de observação
 
Relato de experiência(2)
Relato de experiência(2)Relato de experiência(2)
Relato de experiência(2)
 
1ºano
1ºano1ºano
1ºano
 
Relatório de aplicação do jogo matemático
Relatório de aplicação do jogo matemáticoRelatório de aplicação do jogo matemático
Relatório de aplicação do jogo matemático
 
1º bimestre todas as disciplinas
1º bimestre todas as disciplinas1º bimestre todas as disciplinas
1º bimestre todas as disciplinas
 
Jogos e brincadeiras para enriquecer as aulas de matemática
Jogos e brincadeiras para enriquecer as aulas de matemáticaJogos e brincadeiras para enriquecer as aulas de matemática
Jogos e brincadeiras para enriquecer as aulas de matemática
 
Relato de experiência
Relato de experiência Relato de experiência
Relato de experiência
 

Similar to 8.5 Bingo

1.Find the coordinates of the vertex for the parabola define.docx
1.Find the coordinates of the vertex for the parabola define.docx1.Find the coordinates of the vertex for the parabola define.docx
1.Find the coordinates of the vertex for the parabola define.docxfredellsberry
 
Ee693 questionshomework
Ee693 questionshomeworkEe693 questionshomework
Ee693 questionshomeworkGopi Saiteja
 
2015_JSTSE PHYSICS Previous Year Question Collection
2015_JSTSE PHYSICS Previous Year Question Collection2015_JSTSE PHYSICS Previous Year Question Collection
2015_JSTSE PHYSICS Previous Year Question CollectionAMAN KUMAR VISHWAKARMA
 
DETECTION OF MOVING OBJECT
DETECTION OF MOVING OBJECTDETECTION OF MOVING OBJECT
DETECTION OF MOVING OBJECTAM Publications
 
Day 7 interpreting graphs
Day 7 interpreting graphsDay 7 interpreting graphs
Day 7 interpreting graphsErik Tjersland
 
7.curves Further Mathematics Zimbabwe Zimsec Cambridge
7.curves   Further Mathematics Zimbabwe Zimsec Cambridge7.curves   Further Mathematics Zimbabwe Zimsec Cambridge
7.curves Further Mathematics Zimbabwe Zimsec Cambridgealproelearning
 
Midterm Study Guide
Midterm Study GuideMidterm Study Guide
Midterm Study Guidevhiggins1
 
Oscillations 2008 prelim_solutions
Oscillations 2008 prelim_solutionsOscillations 2008 prelim_solutions
Oscillations 2008 prelim_solutionsJohn Jon
 
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...dimatoprate1
 
Convexity in the Theory of the Gamma Function.pdf
Convexity in the Theory of the Gamma Function.pdfConvexity in the Theory of the Gamma Function.pdf
Convexity in the Theory of the Gamma Function.pdfPeterEsnayderBarranz
 
Standing waves Explanation in Depth
Standing waves Explanation in DepthStanding waves Explanation in Depth
Standing waves Explanation in DepthRick Grootes
 
Measures of risk on variability with application in stochastic activity networks
Measures of risk on variability with application in stochastic activity networksMeasures of risk on variability with application in stochastic activity networks
Measures of risk on variability with application in stochastic activity networksAlexander Decker
 

Similar to 8.5 Bingo (20)

8.5 Bingo
8.5 Bingo8.5 Bingo
8.5 Bingo
 
8.5 Bingo
8.5 Bingo8.5 Bingo
8.5 Bingo
 
8.5 Bingo
8.5 Bingo8.5 Bingo
8.5 Bingo
 
8.5 Bingo
8.5 Bingo8.5 Bingo
8.5 Bingo
 
1.Find the coordinates of the vertex for the parabola define.docx
1.Find the coordinates of the vertex for the parabola define.docx1.Find the coordinates of the vertex for the parabola define.docx
1.Find the coordinates of the vertex for the parabola define.docx
 
Final
FinalFinal
Final
 
Ee693 questionshomework
Ee693 questionshomeworkEe693 questionshomework
Ee693 questionshomework
 
dalrymple_slides.ppt
dalrymple_slides.pptdalrymple_slides.ppt
dalrymple_slides.ppt
 
Statistical Physics Assignment Help
Statistical Physics Assignment HelpStatistical Physics Assignment Help
Statistical Physics Assignment Help
 
2015_JSTSE PHYSICS Previous Year Question Collection
2015_JSTSE PHYSICS Previous Year Question Collection2015_JSTSE PHYSICS Previous Year Question Collection
2015_JSTSE PHYSICS Previous Year Question Collection
 
DETECTION OF MOVING OBJECT
DETECTION OF MOVING OBJECTDETECTION OF MOVING OBJECT
DETECTION OF MOVING OBJECT
 
Day 7 interpreting graphs
Day 7 interpreting graphsDay 7 interpreting graphs
Day 7 interpreting graphs
 
7.curves Further Mathematics Zimbabwe Zimsec Cambridge
7.curves   Further Mathematics Zimbabwe Zimsec Cambridge7.curves   Further Mathematics Zimbabwe Zimsec Cambridge
7.curves Further Mathematics Zimbabwe Zimsec Cambridge
 
Midterm Study Guide
Midterm Study GuideMidterm Study Guide
Midterm Study Guide
 
Oscillations 2008 prelim_solutions
Oscillations 2008 prelim_solutionsOscillations 2008 prelim_solutions
Oscillations 2008 prelim_solutions
 
Hypocenter
HypocenterHypocenter
Hypocenter
 
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...
PHYSICS MCQS FOR IIT JEE NEET IAS SAT MAT Multiple Choice Questions Answers F...
 
Convexity in the Theory of the Gamma Function.pdf
Convexity in the Theory of the Gamma Function.pdfConvexity in the Theory of the Gamma Function.pdf
Convexity in the Theory of the Gamma Function.pdf
 
Standing waves Explanation in Depth
Standing waves Explanation in DepthStanding waves Explanation in Depth
Standing waves Explanation in Depth
 
Measures of risk on variability with application in stochastic activity networks
Measures of risk on variability with application in stochastic activity networksMeasures of risk on variability with application in stochastic activity networks
Measures of risk on variability with application in stochastic activity networks
 

8.5 Bingo

  • 1. 8.5 Bingo! By: Cindel, Sarah, Lucas, Aleks, Quinn and Olivia
  • 2. An equation that models sound intensity is dependent on what two variables? a)    time and altitude b)    frequency and wavelength c)    time and frequency d)    wavelength and amplitude
  • 3. Notes sound good together if their combined waveform is: a)    Regular and repeating b)    Irregular and random 
  • 4. The height versus time equation of a skier moving down a hill is shown below. 120(0.5^(0.1*x))+2*sin(x) What two types of functions could be combined to create this graph? 
  • 5.     Which of the following situations would not be best represented by a combined function: a)    path of a bungee jumperb)    acceleration of a falling object due to gravityc)    a predator-prey relationshipd)    motion of interfering waves
  • 6. Let f(x)=(x2), let g(x)=(x+6). Using this information, determine the composite function of y=f(g(x))
  • 7. If you combine these graphs what would the resultant graph look like?
  • 8. Which musical note has the higher frequency: C or C#?    
  • 9. When modelling combined functions, you need a minimum of 1 or 2 or 3 or 4 functions?
  • 10. (x+1)2/ x 2 +3x+4 can be simplified to: a) (x+1) / (x+3) b) (x+1) / (x+2) c) (x+3) / (x+1) d) (x+2) / (x+3)
  • 11. If f(x)=x+4 and g(x)=x2+1, then f(x)+g(x)=? a) x 2 +x+5 b) x+5 c) x 2 +3 d) 2x+5 e) x 2 +x+7
  • 12. If your heart rate usually looks like this: Explain what would happen if you got scared: a)the frequency would increase and the heart beats would get closer together b)the frequency would decrease and the heart beats would get farther apart c)the maximums would get higher and the minimums would get lower d)it would not make as periodic a function