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3 years ago

Which fraction is more than 1/2? O 7/12 05/12 0 5/10 O 3/7

2 answers:

8 0

Only 7/12 is greater than 1/2.

If you consider the each denominator, for the fraction to be greater than 1/2, then the numerator needs to be greater than 1/2 the denominator.

For example, with “something”/12: 6 is 1/2 of 12, so 6/12 is the same as 1/2. For a fraction of “something” / 12 to be greater than 1/2, the numerator needs to be greater than 6.
7/12 is.

With 5/12, 5 < 6, so 5/12 < 6/12, so 5/12 < 1/2.

With 5/10, half of 10 is 5, so 5/10 = 1/2

With 3/7, half of 7 is 3.5, so 3.5/7 is 1/2. Since 3<3.5, 3/7 < 1/2.

Ainat [17]3 years ago

5 0

Answer:

the fraction 5/12 and fraction 3/7 is more than 1/2 hope ur help and mark me as brainlist

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The vertex of this parabola is at (3,5) when the y-value is 6 the x value -1 what is the coefficient of the squared term in the

ale4655 [162]

Answer:

1/16

Step-by-step explanation:

Here,

Vertex =(3,5)

x= -1, y=6

Simply,eqn of parabola is given by ax^2+bx+c=y

So, coefficient of squared term (x^2) is 'a'

Therefore, we've to find the value of a

Moving on to solution:

a-b+c=6 ___(i) (by putting the given values of x and y in eqn of parabola )

We know that,

Vetex=(-b/2a, ( 4ac-b^2)/4a)

(3,5) = (-b/2a , (4ac-b^2)/4a)

Equating corresponding sides,we get

3= -b/2a

b=-6a___(ii)

Again,

5=(4ac-b^2)/4a

5=(4ac/4a) - (b^2/4a)

5= c- (36a^2/4a) (by putting value of b from eqn ii )

5= c-9a___(iii)

Now,moving back to the first eqn

a+6a+5+9a=6

16a=1

therefore,a=1/16

Hence ,the required value of coefficient of squared term is 1/16.

I tried my best to give clear explanation as much as I know. It's just we've have to find the value of a . For that, you can use any method you find easier.

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We need to find the solution to the given function.

<h3>How to find the solution to the function from the graph?</h3>

The solution of such a system is the ordered pair that is a solution to both equations. To solve a system of linear equations graphically we graph both equations in the same coordinate system. The solution to the system will be at the point where the two lines intersect.

From the given graph we can see that the two functions are intersecting at (–2,–4) and (4,8).

The solution points to the system graph are (–2,–4) and (4,8). Therefore, option A is correct.

To learn more about the solution points for the system graph visit:

brainly.com/question/16339562.

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