What is the missing numbers for ( ) -271 -------- 319

HELP ME PLEASE AND JUST GIVE ME THE ANSWER NO EXPLANATION

Arisa [49]

The missing end of the line segment $\overline {GH}$ whose midpoint is M(x, y) = (5, 3) and known endpoint is G(x, y) = (1, -5) is the point H(x, y) = (9, 11).

<h3>How to locate the missing end of a line segment</h3>

In this question we know an end and a midpoint of a line segment. The missing end can be found from the following formula:

M(x, y) = G(x, y) + 0.5 · [H(x, y) - G(x, y)]

M(x, y) = 0.5 · G(x, y) + 0.5 · H(x, y)

0.5 · H(x, y) = M(x, y) - 0.5 · G(x, y)

H(x, y) = 2 · M(x, y) - G(x, y) (1)

If we know that M(x, y) = (5, 3) and G(x, y) = (1, -5), then the coordinates of the point H are:

H(x, y) = 2 · (5, 3) - (1, -5)

H(x, y) = (10, 6) - (1, -5)

H(x, y) = (9, 11)

The missing end of the line segment $\overline {GH}$ whose midpoint is M(x, y) = (5, 3) and known endpoint is G(x, y) = (1, -5) is the point H(x, y) = (9, 11).

To learn more on line segments: brainly.com/question/25727583

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3 0

2 years ago

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7/3*+1/3=4+5/3x this is a test pls helppp

Andreyy89

Answer:

I am sorry. To answer a test is against the Honor Code, I cannot help you.

Step-by-step explanation:

Remember PEMDAS :)

3 0

3 years ago

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50 POINTS A point in the figure is selected at random. Find the probability that the point will be in the shaded region.

Tresset [83]

The first step that we need to take before attempting to solve the problem is to understand what the problem is asking us to do and what they are giving us to help solve the problem. Looking at the problem statement they are asking for us to determine the probability that a point will randomly be plotted in the shaded region. We are not given much of anything else which means that we will need to use our own numbers.

The picture that was provided has a square with four equal circles inside right next to each other. Therefore, we can say that each side of the square is going to be 2 units which causes the diameter of the circle to be half that or 1 unit. We can go even further and determine that the radius is going to be 0.5 units for each circle. Let's determine the area of all the shapes.

Area of the square

$A_{square} = s^2$

$A_{square} = (2\ units)^2$

$A_{square} = (2)^2 * (units)^2$

$A_{square} = 4\ units^2$

Area of a circle

$A_{circle} = \pi * r^2$

$A_{circle} = \pi * (0.5\ units)^2$

$A_{circle} = \pi * (0.5)^2 * (units)^2$

$A_{circle} = \pi * (0.25\ units)^2$

$A_{circle} = 0.7854\ units^2$

The area that we got from the circle only gives us the area for one of the circles so we need to multiply the number by four to give us the total area of the circles.

Total area of the circles

$A_{circles} = 0.7854\ units^2 * 4$

$A_{circles} = 3.1416\ units^2$

Now that we determined the area of both the square and the circles we can move onto the part of finding the probability of a point randomly landing on a circle.

Determine the probability

$\textsf{probability = circles / square}$

$\textsf{probability = } \frac{3.1416\ units^2}{4\ units^2}$

$\textsf{probability = } \frac{3.1416}{4}$

$\textsf{probability = } 0.785$

However, now that we have determined what the probability, looking at the answer options we can see that all of the are in percentages. So let's convert our probability into a percentage.

Convert to percentage

$\textsf{probability = } 0.785 * 100$

$\textsf{probability = } 78.5\%$

Therefore, looking at the options given, the option that would best fit this choice would be option B, about 80%.

6 0

2 years ago

Ned,Tony,Matt and juan are palyung basketball. Ned scores 2p+3 points more than Ned, Matt scored teice as many points as Tony, a

horsena [70]

Ned scored 2p+3. Tony scored 3 points more than Ned, so Tony scored 3+2p+3, or 2p+6. Matt scored twice as many points as Tony, so Matt scored 2(2p+6), or 4p+12. Juan scored 8 fewer points than Ned, so Juan scored 2p+3-8, or 2p-5. To simplify, we add these four values. 2p + 3 2p + 6 4p + 12 2p - 5 This equals 10p + 16.

7 0

3 years ago

Functions f(x) and g(x) are shown below. f(x) = x2. . g(x) = x2 - 8x + 16. In which direction and by how many units should f(x)

Aliun [14]

The original function is given by:
$f (x) = x ^ 2
$
We apply the following transformation:
Horizontal displacements:
Suppose k> 0
To move the graph k units to the right, we must graph f (x-k)
Applying the transformation for k = 4 we have:
$g (x) = f (x-4)

g (x) = (x-4) ^ 2

g (x) = x ^ 2 - 8x + 16$
Answer:
B. Right by 4 units

3 0

3 years ago

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