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MrMuchimi
4 years ago
5

Why is 6/8 greater than 5/8 but less than 7/8?

Mathematics
2 answers:
Elina [12.6K]4 years ago
7 0
Think about it like this- 6 is greater than 5 but less than 7. This trick works because all the fractions have the same denominational number. 
Sidana [21]4 years ago
7 0
6/8=0.75
5/8=0.625
7/8=0.875
Since 7/8 is closer to 8/8(1) therefore it is the largest among the three. And since 5/8 is the furthest from 8/8 (1) therefore it is behind 6/8. Therefore 5/8<6/8<7/8
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WILL GIVE BRAINLIEST! Someone please graph these, I can't graph them.
nadezda [96]

Answer:

see attached image

Step-by-step explanation:

F(x) = 2x + 5 is a linear graph because the exponent on x is 1.  I tell my students that think of graphs having one less turn/corner that the value of the highest exponent.  so since 2x has a exponent of 1, 1-1 =0 so it has no turns or its a straight line.

this has a slope of 2 or 2/1 or up 2 and right 1 from the y intercept which is 5

so mark 5 on the y axis and a from there go up 2 and right 1 and make another point.  Join these points and you have your graph


and


g(x) = (x-5)/2  is its inverse and is found:

F(x) = 2x + 5 write it this way y = 2x + 5

now swap the x and y    x = 2y - 5

solve for y

x = 2y + 5

- 5       -5

x - 5 = 2y

/2        /2

(x-5)/2 = y

it can be written as y = x/2 - 5/2

and graphed the same way as above with a  1/2 slope and -5/2 y intercept

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3 years ago
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The radius of the circle is 1.

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Step-by-step explanation:

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Question 1 (1 point)
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Explain how to use the vertex and the value of “A” to determine the range of an absolute value function. PLEASE HELP!!
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Answer:

First, a absolute value function is something like:

y = f(x) = IxI

remember how this work:

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if x ≤ 0, IxI = -x

Notice that I0I = 0.

And the range of this function is all the possible values of y.

For example for the parent function IxI, the range will be all the positive reals and the zero.

First, if A is the value of the vertex of the absolute function, then we know that A is the maximum or the minimum value of the function.

Now, if the arms of the graph open up, then we know that A is the minimum of the function, and the range will be:

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Or "All the real values equal to or smaller than A"

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