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natka813 [3]
3 years ago
15

AB formed by (0-2) and (0,7) CD formed by (3,-5) and (6,-5)

Mathematics
1 answer:
Tresset [83]3 years ago
4 0

Answer:

AB is undefined, CD is y = -5

Step-by-step explanation:

Find both of the line's slopes. You can use the formula for slope to calculate this answer because you know two points on the line for both lines (Look below). If you plug in the points for AB, you would have ( -2 - 7)/0, which would be undefined, because anything divided by 0 is undefined. Since the slope for AB is undefined, it is undefined. Next, we have CD. If you plug in the points for CD, you would get (-5 - (-5))/(6 - 3), which would be 0/3, which is 0. This means that the slope is 0. Next, we have to plug in the points for CD into the formula for equation of the line (Look Below), which would be y - (-5) = 0 * (x - 6), which simplifies to y + 5 = 0, which is y = -5.

<em>Formula for Slope:</em>

\frac{y1 - y2}{x1 - x2}

Usable with 2 points of the line given ((x1, y1) and (x2, y2))

<em>Formula for Equation of the Line:</em>

y - y1 = slope * (x - x1)

Usable with the slope and a point given ((x1, y1))

Answer: AB is undefined (AB is not a relationship, slope is undefined (Vertical Line)) and CD is y = -5 (Horizontal Line)

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If any of the graphs below have a Hamiltonian circuit, list the vertices of the complete circuit. There may be many possibilitie
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Answer:

  1. ABHGEFDCA
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Step-by-step explanation:

A Hamiltonian circuit visits each node once and returns to its start. There is no simple way to determine if such a circuit exists.

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For graph 2, if there were a circuit, paths ACB, ADB, and AEB would all have to be on it. Inclusion of all of those requires visiting nodes A and B more than once, so the circuit cannot exist.

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Answer:

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Step-by-step explanation:

It is convenient to compare the values of each of the functions when h=1. On the graphs, find 1 on the horizontal axis, then read the value of the function at that point from the vertical axis.

For the equations, the value for h=1 will be its coefficient in the equation.

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1) a: 80,b: 50, c: 75, d: 30

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2) a: 4, b: 2, c: 8, d: 3

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The code is these lists, separated by a dash: ACBD-BDAC.

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