Given the arithmetic sequence
3, 5, 7, 9, ..., 21
The first term a = 3 & a common difference d = 5 - 3 = 7 - 5 = ... = 2
If there are n number of terms in the above A.P. then last term l = 21 will be the nth term given as:
l = a + (n - 1)d
21 = 3 +(n − 1)2
n = 10
Hence the sum of given arithmetic progression (A. P.) up to 10 terms is given general formula.
Sn = n/2(a + l)
S10 = 10/2(3 + 21)
= 120
Amount of money Lei earned for carnation per sold on the day the fundraiser = 0.25$
Expressions is the defined as mathematical statements that have a minimum of two terms containing variables or numbers
Given that,
Lei pre sold 32 carnation and c more carnations on the day of the fundraiser,
So Total No. of carnations sold = 32+c
The expression of money Lei earned for the fundraiser = 8+ 0.25c
She earned 0.25$ per carnation
So, amount of money Lei earned for carnation per sold = 8
The expression 0.25(32+c) to represent the same quantity
Divided by total no. of carnations sold in above expression
Thus, Amount of money Lei earned for carnation per sold on the day the fundraiser = 0.25$
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Answer:
right on khan
Step-by-step explanation:
By rounding the 7, the answer is 568.00