How many terms are in the arithmetic sequence 7, 0, −7, . . . , −175? Hint: an = a1 + d(n − 1), where a1 is the first term and d is the common difference. A. 27 B. 28 C. 29 D. 30
see u got the first term and common difference and the last term..so \[a_n = -175\] \[a_1 = 7\] \[d = -7\] now use the formula \[a_n = a_1 + d(n - 1)\] get n i.e the on of terms :))
so it would be -175=7+(-7) (n-1) ?
yup.:)))good work :))
okay so how do i do it now like can you help me step by step
do i subtract 7 to -175?
first of all subtract -7 on both sides..so u will be having \[-182 = -7(n - 1)\] then do the multiplications required \[-182 = -7n + 7\] proceed
so then it would be -189=-7n? and then i divide right?
yeah :))))
but thats 27
good work :)))
thats not done tho right
thts correct
oh jk yeah i got it now thank you so much!
u welcome :))
can you help me with one more problem?
sorry man ...i gtg to class
oh okay thats fine no worries
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