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Mathematics 14 Online
OpenStudy (anonymous):

Can someone get the answers to Activity 1 and 2 on page 453? http://ocas.pearsonschool.com/ph/cd/0-13-365946-8/?token=53616c7465645f5f81d8086b402612535c05bb36548c352efd4d42aa1f0bb0bdac910c59b0106743211d5f73e68757a01aa7c21cd8986203d225aa23afe42a72ef07f866009a4e4b

563blackghost (563blackghost):

i did this one just a few days ago xD

563blackghost (563blackghost):

CA?

OpenStudy (anonymous):

Yea, I use to not fail classes but now I'm failing algebra and I need to bring my grade up or I go back to public school. @563blackghost

563blackghost (563blackghost):

Huh I'm the same way but the activites are quite easy. I got a 14/16 on it

563blackghost (563blackghost):

Well for Actiity 1 ill help ya 1. 2, 4, 8, 16..... you need to find the common ratio which is the pattern at which its progressing which is x2 so the Common ratio is x2. Now the next thing is to find the next 3 terms so we have do x2 3 times after 16 so its 32, 64, 128. Now the next 2 questions are exactly the same except with different answers.

563blackghost (563blackghost):

Activity 2 Consider the sequence 2, 6, 18, 54... Let n = the term numberin the sequence Let A(n) = the value of the nth term of the sequence. 4. Common Ratio so same as Activity 1 questions. 5. Complete each statement ( SUPER DUPER EASY) a. A(1) = 2 = 2 x 3^1 <------bascically what ever number is next to A is the exponent. So next 4 problems are easy. 6. What is the relationship between the exponents of the bases 3 and the value of n? So its just asking what are the same well The exponent and value of n represents the nth term of the sequence.<--- kinda gave the answer away wasn't mean't to do that. 7. Complete the statment: A(n) = 2 x 3^1 <--- go in order Ex. A(1) = 2 x 3^1

563blackghost (563blackghost):

hope this helps @IHateSchoolWork and if it did please leave a shiny gold medal for me and tag or message me in the future if ya ever need help xD

563blackghost (563blackghost):

I can't give the answers only offer help sorry :( but this portfolio is relativily easy

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