I'll give brainliest to whoever shows their work. plz answer fast.
jana is ordering a list of numbers from least to greatest.
which statement can be used to create her list?
a) the square root of 0.8 is less than 4/5 because 0.8= 4/5 and the square root of a number less than 1 is less than the number itself.
b) the square root of 7 is greater than the square root of 7^2 because the square root of 7^2=7 and the square root of a number greater than 1 is greater than the number itself.
c) (the square root of 5)^2 is less than the square root of 7 because (the square root of 5)^2= 5 and the square root of 7 is between 6 and 8.
d) the square root of 7 is greater than 4/5 because 4/5 is less than 1 and the square root of a number greater than 1 is greater than 1.

Lets check the validity of each one of our statements:

Statement A is false. The square root of a number less than 1 is greater than the number itself. In fact, . Since  is greater than ,  is greater than ; therefore, statement A is false.

Statement B is false. The square root of a number greater than 1 is less than the number itself. in fact, , whereas . Since 2.64 is less than 7,  is less than ; therefore statement B is false.

Statement C is false.  is actually less than 7 divided by two, so there is no way that  is between 6 and 8. In fact . Since 5 is greater than 2.64,  is greater than ; therefore, statement C is false.

Statement D is true. . Since 2.64 is greater than 0.8,  is greater than .

We can conclude that Jana should use statement D to create her list; also the correct order from least to greatest is: , ,, , 

here’s the answer.

Step-by-step explanation:

The coordinates of a point satisfies the equation of a line if the point lies on the line

If a single point satisfies the equations of two lines, the point is on both lines, so the lines will intersect at that point.

This means that each point where the two lines touch is a solution to the system of equations

This means that if you substitute the x and y values of the point for x and y in the equations, both equations will be true.

hope this helps!..