1 second = 2 megabytes

2 seconds = 4 megabytes
Step-by-step explanation:
Given,
Time taken to download 5 megabytes =
seconds

Multiplying both sides by
to find unit rate

1 second = 2 megabytes




2 seconds = 2*2 megabytes
2 seconds = 4 megabytes
Keywords: fraction, multiplication
Learn more about fractions at:
#LearnwithBrainly
Answer:
x = 18, y = 45
Step-by-step explanation:
4x - 7 + a = 180 (linear pair)
But, a = 6x + 7 (alternate interior angles)
=> 4x - 7 + 6x + 7 = 180
=> 10x = 180
=> x = 18
Now, 3y - 20 = 6x + 7 (vertically opposite angles)
=> 3y - 20 = 6(18) + 7
=> 3y = 108 + 7 + 20
=> 3y = 135
=> y = 45
Hope it helps :)
Please mark my answer as the brainliest
One kilometer is 1000 meters. One hour is 60 minutes, or six segments of 10 minutes each. If you can walk 1000 meters in 10 minutes, you can walk 6000 in an hour (that is REALLY fast, by the way)
as a fraction it would be 74 over 25 in one way there might be other ways
Answer:
y = 0.5x² +3x +5
Step-by-step explanation:
There are several ways to do this. The most straightforward may be to fill three table values into the equation and solve for a, b, c. Using the first three values, the equations would be ...
y = ax² + bx + c
- 0.5 = 9a -3b +c . . . . first point
- 1.0 = 4a -2b +c . . . . second point
- 2.5 = a -b +c . . . . . . third point
Solving this system of equations by your favorite method gives ...
a = 0.5, b = 3, c = 5
so the quadratic is ...
y = 0.5x² +3x +5
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Since you are given the y-intercept (0, 5), you know the constant in the equation is 5. The given table values are equally-spaced, so finding differences can be informative.
first differences: 1 -0.5 = 0.5; 2.5 -1 = 1.5; 5 -2.5 = 2.5; 8.5 -5 = 3.5
second differences: 1.5 -0.5 = 1; 2.5 -1.5 = 1; 3.5 -2.5 = 1
That is, second differences are 1, which value is double the "a" coefficient of the equation. So, we know the equation is ...
y = 0.5x² +bx +5
Filling in x=1, we get
8.5 = 0.5 +b +5
3 = b
and the equation is ...
y = 0.5x² +3x +5
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You can also let your graphing calculator or spreadsheet program show you a quadratic regression equation through these points. It gives the same result.