Help please? http://acecontent.apexlearning.com/online/algebra_I_sem_2_c_2016/Unit_4/Lesson_3/Activity_49704/printables/Journal1179723.htm
@1davey29
Which problem(s)?
With all I don't understand how to do this! I am really bad at math lol @1davey29
I would need the video it talks about.
I could get the video but this is the transcript to it of what the say in the video http://acecontent.apexlearning.com/online/algebra_I_sem_2_c_2016/Unit_4/Lesson_3/Activity_49704/content955473.htm
@1davey29
Do you have the layout of the table you're supposed to complete for #1?
Yeah I already completed that @1davey29
2) You can make the graph for the other two rockets by shifting the functions because they should be in the air for the same amount of time and reach the same heights as they should be the same mass.
So I have to draw the other rockets on the graph ?
I don't think so. 3) The -3.7 moves the rocket's graph over 3.7 units to the right, meaning the rocket reached it's maximum height at 3.7 seconds
4) The 82.4 moves the rocket's graph up 82.4 units, meaning the rocket's maximum height was 82.4 ft.
5) The graph will shift horizontally 3 units to the right as the rocket was launched 3 seconds later.
6) The equation of the first rocket was h(t)=−6(t−3.7)2+82.14, so now we just shift it by 3 to the right, which means subtract 3 from x, to get h(t)=−6(t−6.7)2+82.14.
7) Just like the second rocket, the thirds will shift horizontally by three to the right, but this time from the second rocket's graph, as it was fired three seconds after the second rocket. It will also shift vertically up by 20 as it was fired 20 ft. above the other rockets.
8) The equation of the second rocket was h(t)=−6(t−6.7)^2+82.14, so we shift it right by 3 and up by 20, meaning we subtract three from the x and add 20 to the whole thing, which gives us h(t)=−6(t−9.7)^2+102.14. *I made a typo in number 6. All the )2's should've been )^2
I don't see the "questions above" for #9.
1. Approximately when is the third rocket launched ? 2. Approximately when does the first rocket land ? 3.what is the approximate interval during which all three rockets are in the air ? @1davey29
9,1) The third rocket would be launched at 6 seconds, using the graph. 9,2) The first rocket would land at double the time it took to reach it's maximum height, so 3.7*2, or 7.4 seconds. 9.3) The interval would be from the third rocket's launch to the first rocket's landing, so from 6 seconds to 7.4 seconds.
Thank you so much !!! @1davey29
Np, happy to help
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