The quotient of two numbers is the result of the division of the first listed number by the second listed number.
Also, the product of two numbers is the result of the multiplication of the first listed number and the second listed number.
But because, multiplication operation is comutative [the result is the same irrespective of which is listed first].
We can say that the product of two numbers is the result of the multiplication of the two numbers irrespective of which is listed first.
Given the expression

Here, x - 2 is being divided by

.
Therefore, the accurate descripton of the given experession is the quotient [becuase of division] of x - 2 [the numerator or the dividend] and

[the denominator or the divisor]
(option A).
Answer:
look up percentage calculator on google
Step-by-step explanation:
33.33%
Answer:
This problem is a great systems of equations problem--you have two different variables: song size and number of songs.
Let's call the number of standard version downloads (S) and the high quality downloads (H).
You can make two statements:
For number of songs downloaded: S + H = 910
For download size: 2.8(S) + 4.4(H) = 3044.
S will be the same number in both equations and H will be the same number in both equations, so to find S, we can rearrange the first statement to H = 910 - S, then substitute or plug in (910 - S) wherever you see an H in the second equation so that you have only S's in your equation. Should look like this:
2.8(S) + 4.4(910 - S) = 3044
2.8S + 4004 - 4.4S = 3044
-1.6S = -960
s = 600
Your question only asks for the standard version downloads, but to help you out in future Systems situations-
You can also solve for H once you have S by plugging it into either of your equations like this:
600 + H = 910
-600
H=310
Step-by-step explanation:
hope it help
*comment if my answer is wrong*
Answer:
-4 + (-9)
Step-by-step explanation:
Answer:

Step-by-step explanation:
From the question we are told that:
Height of Eagle 
Angle of depression
Generally the trigonometry equation for diagonal X is mathematically given by




