The easiest way for me to do this is by the mins.
There are 60 mins in 1 hour so do 36 x 60
then add 45
so you're working with 2,205 mins. So let's divide by the 3 men instead...
735 now lets reverse engineer this...
735 / 60(mins)
12 hours 25 mins...
now lets add that to our original....
49 hours and 5 mins.
I could be wrong but as far as I'm looking at it seems like a good way to answer. anyone is welcome to check my work.
Another way to look at this is the same 2205 mins, but as a fraction 5/5 3/5
3/5 is .60 percent of 5/5 so multiply 2205 by .60
264.6
now divide by 60 4.41
Now add to first...
41 hours 43 mins
It would be 9 ft. using the knowledge of

times the diameter (

equals aprox. 3.14) equal the circumference of a circle, and since we know the circumference, we need to divide that by

to get the diameter.
equation: 28/3.14=8.913
rounding that would bring it to 9 ft.
Answer:
Lesser = -
- 7 = -10.317
Greater = +
- 7 = -3.683
Step-by-step explanation:
I am assuming you are asking for the lesser x solution and greater x solution.
(x + 7)^2 – 11 = 0
(x + 7)^2 = 11
x+7 = ±
x = ±
- 7
Lesser = -
- 7 = -10.317
Greater = +
- 7 = -3.683
Answer:
a) To find the other missing length we must be given an area and a length
We then divide the total area by the given length
so
6534/99 = 66 is the missing width
Answer:
Option (a) is correct.
Step-by-step explanation:
Given : equation 2x + 3y ≤ 6
We have to choose out of given option the graph that shows the graph of the solution set of 2x + 3y ≤ 6
Consider the given equation 2x + 3y ≤ 6
We first find the points where the equation cut x- axis and y-axis.
Thus,
For x - axis put y = 0 ,
We get 2x + 3(0) ≤ 6 ⇒ 2x ≤ 6 ⇒ x ≤ 3
Thus, point (3,0)
For y - axis put x = 0 ,
We get 2(0) + 3y ≤ 6 ⇒ 3y ≤ 6 ⇒ y ≤ 2
Thus, point (0,2)
For region we choose a test point and find the value of x and y on that test point and check whether it satisfy the inequality satisfies or not.
Consider the point (0, 0) , then inequality becomes,
2(0) + 3(0) ≤ 6 ⇒ 0 ≤ 6 (true)
Hence, region below the line will be considered.
Thus, Option (a) is correct.