CHK my answers please! :) Which is the 6th term in the sequence: a_n= -1/125(5^n-1) ? -125 -25 <--- my answer -625 -5 Which is the 10th term in the sequence: -62, -48, -34, -20, -6 78 <--- my answer 50 68 64 Which represents the type of sequence: -99, -96, -92, -87, -81? Both arithmetic and geometric Neither arithmetic or geometric Geometric <--- my answer Arithmetic
does n start at 0 or at 1?
For which one
for your class work ....
and you might need to clarify the function ... is the 5^(n-1) on top or on bottom?
also, if you give a brief discription of why you think your answers are right, it would help
Ohh I got what u mean now! :) And the n is one the bottom and the (5^n-1) is on the top
For my second questions aren't they all getting subtracted by. 14?
the last 2 seem off to me
added by 14 but yes
-62 + 14(n-1), for n=1,2,3,4,.... n=10 gives us what?
78?
no, work out the grade school addition -62 + 14(9)
I think 64 is the correct answer?
thats better yes now the 3rd one ... define geometric and arithmetic for me
They have to have a common difference or common ratio to be geometric or arithmetic I think
geo is ratio, a constant multiplier add is well, addition, a constant adder is the 3rd one geo or add ?
I think add but I'm not sure because it doesn't look like it has a common ratio either
if we take the geoMean ... if the sqrt(a1 * a3) = a2 is a good test ... in this case:\[\sqrt{-99(-92)}\ne-96\] is -96 the arithMean of -99 and -92?
3,4,5,6 not constant either ... so yeah, neither
So it would be geometric because your always multiplying to find the next number in the sequence?
Omg these confuse me so much!
its not geometric since there is no value r such that: -99r = -96 -96r = -92
Okay it makes a little more sense now. Thanks for the help. :)
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