Answer:m<$23.09
Step-by-step explanation: This question is tricky as there are unexplained variables.
Travis plans spending $143.15 every month but only two expenses were given to us, so other possible expenses may or may not be expended in this particular month.
That’s why we must include an inequality here.
Okay, back to the question.
Travis plans spending 5.2 times movie money on video games, my kinda dude.lol
Hence, 5.2m=v
m=movie budget
v=video games budget
But m+v<=143.15, the total proposed budget. Let’s replace v with 5.2m,
We have,
m+5.2m<=143.15
6.2m<=143.15
m<=23.0887
(We’ll have to approximate to the nearest cent)
m<$23.09
The answer is 12+3r because 4 times 3=12 then the 3r which you cannot add because they are no others variables that are r
Answer:
see below
Step-by-step explanation:
The ratio of terms that are two terms apart (s4 and s6) is the square of the common ratio:
s6/s4 = r^2
r = √(8/18)
r = 2/3 . . . . . matches choices A and C
__
Using the formula for the general term, we now know enough to find the first term:
sn = s1·r^(n-1)
s4 = s1·(2/3)^(4-1)
Using s4 = 18 and multiplying by (2/3)^-3, we get ...
18·(2/3)^-3 = s1 = 18·27/8
s1 = 243/4 . . . . . matches choice A
First you need to break it down. If Kai picked 11 times more blueberries then Nico, the amount of blueberries he picked multiplied by the amount of blueberries Kai picked would be 936. Nico had to have picked more blueberries then ten, because 10x11 is only 110, and that isnt 936. He had to have picked more then 20, because 20x11 is 222. And he picked more then 30 because 30x11 is only 333. Normally I would keep on doing this, and soon you will get to 85. Thats your answer, and i hope i kinda helped you
Answer:
$13,954.90
Step-by-step explanation:
We assume James wants to fence the four sides of a rectangle with the given dimensions. The perimeter length of a rectangle is ...
P = 2(L +W) = 2(124.6 ft + 138.7 ft) = 526.6 ft
The material cost is the product of the number of feet and the price per foot:
cost = $26.50/ft × 526.6 ft = $13,954.90