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Jlenok [28]
3 years ago
9

When you graph a system of two linear equations, which outcome is NOT possible?

Mathematics
1 answer:
Bumek [7]3 years ago
4 0

A. The lines do not intersect, so there are no solutions.

This is true, if the line's never intersect and don't have a common/same point, there are no solutions.

B. The lines intersect at one point, so the system has one solution.

This is true because they have 1 same point so they have 1 solution

C. The lines intersect in two different points, so the system has two solutions.

This is not possible, straight lines can only intersect 1 time. If the lines are curved, then they can intersect more than once

D. The graphs of the two equations are the same line, so there are infinitely many solutions.

This is true because they will <u>always</u> have the same points, so they will have an infinite number of solutions

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Find 3 ordered pairs which are Solutions to the equation 2x - 3y = 12
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While visiting Wallawulla State​ Park, Joe approximated the angle of elevation to the top of a mound to be 40 degrees . After wa
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Answer:

Height of mound = 794 ft

Step-by-step explanation:

To illustrate the angle of elevation and distance, i have drawn it and attached below.

Now, from my diagram;

h = the height of the mound

At his first point of his trip to the foot of the mound, the angle of elevation is 40°, while the horizontal distance to the foot of the mound is "X"

So, by triangle definition,

tan(40°) = h/x

And so;

h = x tan40

h = 0.8391x  - - - - (eq 1)

At his second point of the trip to the foot of the mound, Joe is now,

"(x - 450) ft" from the foot of the mound.

Thus, his angle of elevation is 40 + 18 = 58°.

So, by triangle definition,

tan(58°) = h/(x - 450)

h = (x - 450)•(tan(58°))

h = 1.6003(x - 450)

h = 1.6003x - 720.135   - - - - -(eq2)

To get the height(h) of the mound, let's equate (eq1) to (eq2).

0.8391x = 1.6003x - 720.135

1.6003x - 0.8391x = 720.135

0.7612x = 720.135

x = 720.135/0.7612

x = 946.0523 ft

Let's put this value for x in eq (1);

h = 0.8391 x 946.0523 = 793.83 ft ≈ 794ft

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