The answer is 4700 megabytes.
1 giga = 1000 mega
1 gigabyte = 1000 megabyte
4.7 gigabyte = x megabyte
1 gb : 1000 mb = 4.7 gb : x
x = 1000 mb * 4.7 gb : 1 gb
x = 4700 mb
Answer:
y=
x
Step-by-step explanation:
Given the two points:
- Origin (x1, y1) = (0, 0)
- The point (x2, y2) = (5, 9)
Because the x-axis is labeled time (in minutes) and the y-axis is labeled distance (in kilometers).
=>Time, x the independent variable,and distance is the dependent variable.
We have the standard form of a linear equation is:
y= mx + b where a is the slope
We know that, the slope of the function is:
m =
In this situatuon, m =
=> y=
x + b(1)
The line that goes through (0, 0) so we substitute (0, 0) into (1), we have:
0 =
*0 + b
<=> b = 0
So our equation that the graph represents is: y=
x
10/190 = 13/z...if there directly proportional, make a proportion
cross multiply
(10)(z) = (190)(13)
10z = 2470
z = 2470/10
z = 247 <==
Hey,
We can see here 2 of the angles are equal and the third one is a right angle right?
That means it is an isosceles triangle since they have 2 equel angles and a right anlgle.
Another feature of the isosceles triangle is that 2 sides are equal.
We are given one side is 5.5 right?
So the side BC has to be 5.5 or the side AB has to be 5.5
In isosceles triangles the side opposite to the 90 degree angle is the hypotenuse.This means it is the longest angle.
So it has to be AB which is equal to 5.5 since BC is the hypotenuse.
Hope this helps,Happy New Year
Answer: False
Step-by-step explanation:
The ancient Greeks required a straightedge and a compass to construct a perpendicular bisector for a given line segment.
They made perpendicular bisector by using following steps.
Let given a line segment XY, then to construct the perpendicular bisector.
Step 1)Draw a circle centered at X and passing through point Y.
Step2)Draw a circle centered at Y and passing through point B.
Step3)The two circles intersect at two points (above and below of line segment XY). Draw the line through these two points. This line is the perpendicular bisector to XY.