Pablo Is choosing at random from a bag of colored marbles. The probability he will choose a red marble is1/9What are the odds in favor of him choosing a redmarble?

Given data:

The given coordinate of L is (-1,4).

The given coordinate of M is(-1, -3).

The expression for LM length is,

Thus, the LM length is 7 units.

Let's begin by identifying key information given to us:

We have triangle CDE

J is the centroid

Solution

Since the robots must be at least 37 inches tall to enter the competition.

Therefore, the height of any robot must be Any value greater than or equal to 37

ANSWER :

EXPLANATION :

42.105%

1) Let's first add thosse numbers up: 100 +120+160 =380

2) Now we can write out the following ratio, to find out what percentage is equivalent to 160 out of that 380:

Note that we had to cross multiply that.

3) Hence, the answer is 160 is approximately 42.105% of 380

As ratio is not given, we cannot prove that they are scaled copy.

Corresponding portions, or parts that are at the same location in relation to the remainder of each figure, exist in both the original figure and its scaled copy. These components could be angles, points, or segments. Polygon 2, for instance, is a scaled-down version of Polygon 1. There is a point in Polygon 2 for each point in Polygon 1.

Given,

Polygon ZSCH is a Scaled copy of Polygon XJYN.

We simply calculate the ratio of the lengths of the two corresponding sides of two polygons to determine the scale factor. The scaling factor is known as such and the polygons are similar if the ratio is the same for all matching sides.

As ratio is not given, we cannot prove that they are scaled copy.

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The given ratio is 9/5

This ratio is already in the simplified form. To find equivalent ratios, we would multiply the numerator and denominator by constant numbers. We have

If we multiply by 2, it becomes

9 * 2/5 * 2 = 18/10

If we multiply by 3, it becomes

9 * 3/5 * 3 = 27/15

If we multiply by 4, it becomes

9 * 4/5 * 4 = 36/20

Thus, three equivalent ratios are

18/10, 27/15 and 36/20

SOLUTION:

Step 1:

In this question, we are given that;

If a red and a blue fair six-sided die are rolled.

What is the probability the result is 8 or divisible by 3?

Step 2:

The table for the two dice rolled together is as shown below:

Green 1 2 3 4 5 6

Red

1 2 3 4 5 6 7

2 3 4 5 6 7 8

3 4 5 6 7 8 9

4 5 6 7 8 9 10

5 6 7 8 9 10 11

6 7 8 9 10 11 12

Step 3:

The probability that the result is 8 =

Next,

The probability that the result is divisible by 3

=

Finally, the probability that the result is 8 or divisible by 3, we have that:



Answer:

Given points are,

A'(2,3) and A(3,-4), under the translation.

we get the graph as,

where B is A(3,-4) and A is A'(2,3).

A translation by 1 unit left and 7 units up.

Answer is:

A translation by 1 unit left and 7 units up.

We have the following problem given:

Then the final answer for this case would be 4

Answer:

-8, 2, 12, 22

Step-by-step explanation:

[tex]y = 5x+2\\y = 5(-2)+2\\y=-10+2\\y=-8[/tex]

[tex]y = 5x+2\\y = 5(0)+2\\y=0+2\\y=2[/tex]

[tex]y = 5x+2\\y = 5(2)+2\\y=10+2\\y=12[/tex]

[tex]y = 5x+2\\y = 5(4)+2\\y=20+2\\y=22[/tex]

This diagram represents the problem

We know that distance = speed*time; D=S*t

Total distance: 156 miles

time: 6 h

Speed1: 33 miles/h

Speed2: 5 miles/h

for interval 1:

for interval 2:

for the whole trip: -Eq 1. Distance

and also: -Eq 2. Time

Now we have a system of 2 equations with 2 unknowns.

Let's solve it!

We can see that he spent 4.5 hours riding the bike and 1.5 h walking

Then the final answer will be -17.

Answer:

y = 2x + 6

Explanation:

The slope-intercept form of a linear equation can be found as:

Where m is the slope and it is calculated as:

And (x1, y1) and (x2, y2) are values from the table. So, we can replace (x1, y1) by (0,6) and (x2, y2) by (1, 8):

Then, the slope is:

Therefore, the equation of the line is:

So, the answer is y = 2x + 6

we have that

between m<3 and m<7 -----> no relationship (because q and p are not parallel)

Part 2

the relationship between m<12 and m<10

is

vertical angles

m<12=m<10 ------> by vertical angles

Given:

Cost of each puppy = $200

Number of puppies = 8

Here, the equation for total cost of puppies will be:

C = 200x

Where x represents the number of puppies sold

Cost of 1 puppy = $200

Cost of 2 puppies = $200(2) = $400

Cost of 3 puppies = $200(3) = $600

If you continue with the pattern you'll see the graph has a rate of change of 200

To determine if the graph will be continuous or discrete, we have:

For a graph to be continuous, the points on the graph must be connected with a continuos line, while for a graph to be discrete the points are series of unconnected points just like in a scatter plot.

The graph of this will be a discrete graph. A discrete graph have set of values(points)

ANSWER:

B. discrete

We will have the following:

The surface area of the onion can be best modeled by a sphere. Base on the model, the approximate area of the onion is 38.5 square inches:

Answer:

-0.6, -0.41, 0.09, 0.39, 0.7

Step-by-step explanation:

Negative numbers: The higher the absolute number, the lower it is. For example, -2 is lower than -1.

Positive numbers: The lower the absolute number, the lower it is. For example, 1 is lower than 2.

In this question:

We have these following values:

0.7, 0.39, 0.09, -0.41, -0.6

Ranking from lowest to highest, it is:

-0.6, -0.41, 0.09, 0.39, 0.7

Solution

- A probability, by definition, is a fraction that is less than or equal to 1.

- The number 46/45 is a number greater than 1.

- Thus, the number 46/45 CANNOT be a probability

In January this year, 45 inches of snow. In January last year, it was 19 inches. The difference betwen the measures gives us how much more was received this year.

This difference

= 45 inches - 19 inches

= 26 inches

Answer:

Alternative D - 8 sin(35°)

Step-by-step explanation:

Sin(x) is defined as:

In this exercise,

BC is the opposite side to 35°

AC is the hypotenuse and measures 8 in

Then:

We will have the following:

The rate at which the water rises is 13/4 cm per minute.

So, solvinng the equation:

For y gives a value for y equal to:

Turn the 48in to ft

Then, 48 inches is equal to 4ft.

Comparing the given quatities you get that:

Hayley's rectangular bedroom is 6 meters by 5 meters. What is the diagonal distance from one corner to the opposite corner? If necessary, round to the nearest tenth.

Apply the Pythagorean Theorem

c^2=a^2+b^2

we have

a=6 m

b=5 m

c^2=6^2+5^2

c^2=36+25

c^2=61

square root c=7.8 m

Question:

Solution:

This computer program carries out a single mathematical operation in

then, to complete 2.5 x 10^3 mathematical operations the program will take a time of:

thus, the correct answer is:

1. Caitlyn is going away to college and will need to rent a truck to help

move. The cost of the truck is $35 plus $0.79 per mile. If her college

is 85 miles away and she budgeted $100 for the rental, will she have

enough money?

we know that

The equation in slope intercept form of this situation is

y=mx+b

where

m=$0.79 per mile

b=$35

y -----> is the total cost

x -----> the number of miles

so

y=0.79x+35

so

For x=85 miles

substitute

y=0.79(85)=35

y=$102.15

we have that

102.15 > 100

therefore