Answer:
Step-by-step explanation:
Upon factoring all terms we are left with the product of
[(x-4)(x+6)(x-6)]/[5(x-6)(3x+5)(x-4)]
The (x-4)s and (x-6)s cancel out and we are left with
(x+6)/(5(3x+5)) which is also equal to
(x+6)/(15x+25)
Answer:
B. 600,000 (1.15)^{n-1}
Step-by-step explanation:
The <em>n-th</em> term of a geometric sequence with initial value a and common ratio r can be determined by multiplying the first term of the sequence (i.e. initial value a) by r^{n-1}.
The first term (i.e. initial value a) is 600,000.
The common ratio r can be calculated by dividing any two consecutive terms in the sequence:
r = 690,000/600,000 = 1.15 <em>or</em> r = 793,500/690,000 = 1.15
Thus, we get the answer:
the explicit rule that can be used to determine the value of the art collection n years after that is 600,000 (1.15)^{n-1}
H = -2r + s/πr
C = 3A-a-b
If you need step by step comment
Answer:
$212.50
Step-by-step explanation:
So you have to multiply 8.5 by 25 because for every hour she gets $25. And if she works for 8.5 hours then you multiply both numbers to get your answer.
Hope this helps!
Answer:
11 divided from two source of income a equal divide for time. Would represent five and a half twice. To simplify the statement it's 11 hours divided by itself reflecting 5.5. let's work out the $80 that she needs to make between the two jobs one if she's working 5.5 hours for $6 that's the representation of $33.00 ,her next job she works 5.5 hours for $10 an hour which gives her a sum of $55 those two sums together at 11 hours would bring her to a sum of $88 for 11 hours of work a week.
Step-by-step explanation: