Answer:
$14.64
Step-by-step explanation:
First, find how much he spent on the calculators
Divide the amount spent on calculators by the number of students
calculator cost/students
117.76/16=7.36
So, he spent 7.36 on each student so far.
To find how much he still has left to spend, subtract the amount he has spent from the total he can spend
total-$ spent on calculators
22-7.36=14.64
He can still spend $14.64 on each student
Hope this helps! :)
Answer:
The answer is 91.
Step-by-step explanation:
Since 2+2+2=6 and you subtract 2 that would now be 6-2, and that is 4.
87+4=91.
Simply 6-2=4
87+4=91
:)
The answer is 182,886.0. If you were to round it to the nearest tenth, think about it. 182,886.00 rounded to the nearest tenth is what? So the answer is <span>182,886.0.
Hope that helped you.</span>
Answer:
- increasing: (π/2, 3π/2)
- decreasing: [0, π/2) ∪ (3π/2, 2π]
- minimum: -16 at x=π/2
- maximum: 16 at x=3π/2
Step-by-step explanation:
If all you want are answers to the questions, a graphing calculator can provide them quickly and easily. (see attached)
___
If you need an algebraic solution, you need to find the zeros of the derivative.
f'(x) = -16cos(x)sin(x) -16cos(x) = -16cos(x)(sin(x) +1)
The product is zero where the factors are zero, at x=π/2 and x=3π/2.
These are the turning points, where the function changes from decreasing to increasing and vice versa.
(sin(x)+1) is non-negative everywhere, so the sign of the derivative is the opposite of the sign of the cosine function. This tells us the function f(x) is increasing on the interval (π/2, 3π/2), and decreasing elsewhere (except where the derivative is zero).
The function local extrema will be where the derivative is zero, so at f(π/2) (minimum) and f(3π/2) (maximum). We already know that cos(x) is zero there, so the extremes match those of -16sin(x).
<u>Answer:</u>
Glen uses 15.65 inches fabrics for headbands and 9.68 inches for each player
<u>Explanation:</u>
Given the fabric used are:
For headbands, 641.65 inches for 41 people (39 players and 2 coach)
Therefore, applying the concept of unitary method
41 people = 641.65 inches
1 person =
= 15.65 inches
For wristbands, 377.52 inches for 39 players
39 players = 377.52 inches
1 player =
= 9.68 inches
Therefore, Glen uses 15.65 inches fabrics for headbands and 9.68 inches for each player