A skier has decided that on each trip down a slope, she will do 2 more jumps than before. On her first trip she did 6 jumps. Derive the sigma notation that shows how many total jumps she attempts from her fourth trip down the hill through her twelfth trip. Then solve for how many total jumps she attempts from her fourth trip down the hill through her twelfth trip.

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A skier has decided that on each trip down a slope, she will do 2 more jumps than before. On her first trip she did 6 jumps. Derive the sigma notation that shows how many total jumps she attempts from her fourth trip down the hill through her twelfth trip. Then solve for how many total jumps she attempts from her fourth trip down the hill through her twelfth trip.

Mathematics
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\[\sum_{i=4}^{12}2i+4 ; 180 jumps\]
\[\sum_{i=2}^{10}2i+4 ;144 jumps\]
\[\sum_{i=2}^{10}4i+2 ; 234 jumps\]

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\[\sum_{i=2}^{10}4i+2 : 30\]
I meant 306 jumps for the last one:)
I think that it's either A or B
what made you narrow your choices down to A or B?
It says, "she does it 2 more times to I assumed 2x" at least anyways :)
that's correct. The 2i indicates that the number of jumps is increasing by 2 each time
Yay :D
notice how they ask ` how many total jumps she attempts from her fourth trip down the hill through her twelfth trip`
they don't want us to start at i = 1
ooo I didn't realize that!
So it would be a?
yes because it's the only one that starts at i = 4
Thanks so much :))
I would practice on how to compute the sum as well
Ok I will !

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