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3 years ago

"What are the three collinear points? "

Mathematics

2 answers:

Fudgin [204]3 years ago

7 0

Three or more points , , , ..., are said to be collinear if they lie on a single straight line.

LJK is the answer.

Gnoma [55]3 years ago

6 0

Step-by-step explanation: Points L, J, and K are collinear.

Remember that points are collinear if they lie on the same line.

Since points L, J, and K do all lie on the same line,

we say that these are the three collinear points.

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The graph below represents which system of inequalities? graph of two infinite lines that intersect at a point. One line is soli

Triss [41]

(0,2)(-2,0)
slope = (0 - 2) / -2 - 0) = -2/-2 = 1
(0,2)...x = 0 and y = 2
sub and find b, the y int
2 = 1(0) + b
2 = b
equation is : y = x + 2......solid line, means there is an equal sign....shaded below the line means less then....
ur inequality for this line is : y < = x + 2

(0,6)(3,0)
slope = (0 - 6) / (3 - 0) = -6/3 = -2

y = mx + b
slope(m) = -2
(0,6)...x = 0 and y = 6
sub and find b, the y int
6 = -2(0) + b
6 = b

ur equation is : y = -2x + 6....dashed line means there is no equal sign...and shading below the line means less then...
so ur inequality of this line is : y < -2x + 6

In summary, ur 2 inequalities are : y < = x + 2 and y < -2x + 6

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3 years ago

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Amanda [17]

Answer:

Step-by-step explanation:

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irina1246 [14]

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Nate's weekly pay increased from $710 to $770. Which of the following is closest to the

Maksim231197 [3]

Answer:

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Step-by-step explanation:

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3 years ago

Maximize the objective function P = 2x + 1.5y for the feasible region shown. State the maximum value for P and the ordered pair

umka2103 [35]

Incomplete question. However, let's assume this are feasible regions to consider:

Points:

- (0, 100)

- (0, 125)

- (0, 325)

- (1, 200)

Answer:

Maximum value occurs at 325 at the point (0, 325)

Step-by-step explanation:

Remember, we substitute the points value for x, y in the objective function P = 2x + 1.5y.

- For point (0, 100): P= 2(0) + 1.5 (100) =150

- For point (0, 125): P= 2(0) + 1.5 (125) =187.5

For point (0, 325): P= 2(0) + 1.5 (325) = 487.5

For point (1, 200): P= 2(1) + 1.5 (200) = 302

Therefore, we could notice from the above solutions that at point (0,325) we attain the maximum value of P.

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3 years ago