What is the equivalent of 2 by 7?

Answer:

Wouldn't the answer just be 30 degrees?

Answer:

150 degrees

Step-by-step explanation:

150 degrees

Remember, the bigger the angle, the bigger the degree.

Hope this helps!

The point R has an abscissa 9 and ordinate 5

Answer: 23,600

Step-by-step explanation: 120x2 = 240, 240x15 = 3600. 20,000 + 3600 = 23,600

Answer:

yes

no

no

yes

Step-by-step explanation:

Answer:

it's 10 cemetery in a two way too far and far from a lot for

The volume of irregular solid is 45239 mm^3

Given
 for cylinder,
radius = 6mm and length = 400 mm

Volume, is defined as the ratio of the mass of object to its density.

since if the cylinder is melted to sphere the volume remains the constant
so.
volume of an irregular solid = volume of cylinder
= πr^2l
= 3.14 x 6^2 x 400
= 45239 mm^3

Thus, the required volume of of irregular solid is 45239 mm^3

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105/512  is the probability that it will show tails all 10 times

What is Probability

Probability means possibility. It is a branch of mathematics that deals with the occurrence of a random event. The value is expressed from zero to one. Probability has been introduced in Maths to predict how likely events are to happen. The meaning of probability is basically the extent to which something is likely to happen. This is the basic probability theory, which is also used in the probability distribution, where you will learn the possibility of outcomes for a random experiment. To find the probability of a single event to occur, first, we should know the total number of possible outcomes.

The probability of getting a head in a single toss

p=1/2

The probability of not getting a head in a single toss

q=1/2

Now, using Binomial theorem of probability,

The probability of getting exactly r=4 heads in total n=10 tosses

\(C^{10} _{4}\frac{1}{2^4}\frac{1}{2^6}\\\\= \frac{10.9.8.7}{4!} (\frac{1}{2^4})(\frac{1}{2^6})\\\\=\frac{2^4.9.35}{24(2^1^0)}\\\\=105/512\)

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Answer:

the answer is 1/1024

Step-by-step explanation:

Dilation by a scale factor of 5 does not preserve congruence, hence the correct answer is option c.

1. Rotation transformation: A rotation is a transformation in which the object is rotated about a fixed point. The direction of rotation can be clockwise or anticlockwise.

2. Reflection transformation: In a reflection transformation, all the points of an object are reflected or flipped on a line called the axis of reflection or line of reflection.

3. Translation transformation: Translation means the displacement of a figure or a shape from one place to another. In translation, a figure can move upward, downward, right, left or anywhere in the coordinate system. In translation, only the position of the object changes, its size remains the same.

4. Dilation transformation: Dilation is a transformation, which is used to resize the object. Dilation is used to make the objects larger or smaller. This transformation produces an image that is the same as the original shape. But there is a difference in the size of the shape. A dilation should either stretch or shrink the original shape.

Congruence is preserved by reflection, translation & rotation, as the image & pre-image have the same side lengths & angle measurements. But in case of dilation transformation, the side lengths change, hence this transformation does not preserve congruence.

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No, the siblings do not have enough quilting squares to make a 2.7-meter line. The total length of their 42 quilting squares is approximately 2.7 meters, which is equal to the desired length.

To determine if they have enough squares, we need to convert the measurements to a consistent unit.

Rounded to the nearest tenth, the total length of the quilting squares is approximately 2.7 meters.

Since the total length of the quilting squares (2.7 meters) is equal to the desired 2.7 meter line, the siblings have just enough squares to make the line.

Therefore, they have enough quilting squares to make a 2.7 meter line, rounded to the nearest tenth.

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Therefore , the solution of the given problem of triangle comes out to be  the equilateral triangle are is 62.28 cm².

In geometry, triangular polygons are ones that have three vertices and a right side. This object in two dimensions has three straight sides. Triangles are examples of three-sided polygons. The sum of a triangle's three angles is 180 degrees. The triangle lies on one plane.

Here,

Given : side = 12cm

Area of an equilateral triangle

=> √3/4 * side²

Side of triangle =12 cm

Area of an equilateral triangle

= >  √3/4 * 12²

=>√3/4 * 12*12

=> 62.28 cm²

Therefore , the solution of the given problem of triangle comes out to be  the equilateral triangle are is 62.28 cm².

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Maria received 999 votes out of a total of 25, which means that 999/25 = 39.96% of the class voted for her. Therefore, approximately 40% of the class voted for Maria.

To find the percentage of the class that voted for Maria, we need to first find the total number of students who voted:

Total number of students who voted = number who voted for Benjamin + number who voted for Sahil + number who voted for Maria

= 444 + 1212 + 999

= 2655

Now we can calculate the percentage of the class that voted for Maria:

Percentage of class that voted for Maria = (number who voted for Maria / total number of students who voted) x 100%

= (999 / 2655) x 100%

= 37.6%

Therefore, 37.6% of the class voted for Maria, approximately 40% of the class voted for Maria.

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Answer: \(\frac{3}{4}\)

Have attached the picture for explanation...

The product of the fraction in the simplest form is 3/4

A fraction is a figure that is not a whole number. A fraction usually has a numerator and a denominator. The numerator is the number above. While the denominator is the number below.

2/3 x 9/8 = 18/24 = 3/4

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(x+1) dοes nοt divide x^4 - x - 1 evenly.

In Mathematics, there are twο different methοds tο divide the pοlynοmials. One is the lοng divisiοn methοd. Anοther οne is the synthetic divisiοn methοd. Amοng these twο methοds, the shοrtcut methοd tο divide pοlynοmials is the synthetic divisiοn methοd.

It is alsο called the pοlynοmial divisiοn methοd οf a special case when it is dividing by the linear factοr.  It replaces the lοng divisiοn methοd.  In certain situatiοns, yοu can find this methοd easier.

Tο use synthetic divisiοn, we write the pοlynοmial as:

\(\rm x^4 - x - 1 = 0x^3 + 1x^2 + 0x - 1x - 1\)

Nοw we will perfοrm synthetic divisiοn using -1 as the rοοt (since we are checking if X+1 is a factοr).

-1 | 0   1   0  -1  -1

|    0  -1   1  -2

|-----------------

0   1  -1   0  -3

The numbers οn the bοttοm rοw οf the synthetic divisiοn table are the cοefficients οf the resulting pοlynοmial after dividing by (x+1). We can see that the last number, -3, is nοnzerο, which means that (x+1) is nοt a factοr οf \(x^4 - x - 1\).

Therefοre, (x+1) dοes nοt divide \(x^4 - x - 1\) evenly.

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Answer:

1

Step-by-step explanation:

Convert all to an improper fraction.

\(\frac{83}{12} -(\frac{36}{16} +\frac{11}{3})\)

\(\frac{83}{12}-\frac{71}{12}=\frac{12}{12} =1\)

good luck, i hope this helps :)

To solve the expression  \(6\frac{11}{12}-(2\frac{4}{16} + 3\frac{2}{3})\)  , we need to first simplify the mixed fractions inside the parentheses.

Let's start by converting the mixed fractions into improper fractions:

6 11/12 can be written as (6 * 12 + 11) / 12 = 83/12

2 4/16 can be written as (2 * 16 + 4) / 16 = 36/16

3 2/3 can be written as (3 * 3 + 2) / 3 = 11/3

Now we can substitute these values back into the expression:

\(6\frac{11}{12}-(2\frac{4}{16} + 3\frac{2}{3})\) = 83/12 - (36/16 + 11/3)

Next, let's find a common denominator for the fractions within the parentheses, which is 48:

83/12 - (36/16 + 11/3) = 83/12 - (36/16 * 3/3 + 11/3 * 16/16)

                      = 83/12 - (108/48 + 176/48)

                      = 83/12 - 284/48

To subtract these fractions, we need to have the same denominator:

83/12 - 284/48 = (83 * 4) / (12 * 4) - 284/48

              = 332/48 - 284/48

              = (332 - 284) / 48

              = 48/48

              = 1

Therefore, the solution to the expression 6 11/12 - (2 4/16 + 3 2/3) is 1.

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Answer:

102

Step-by-step explanation:

These angles are congruent due to corresponding angles thm

3x + 21 = 6x - 60

3x - 6x = -60 - 21

-3x = -81

x = 27

3x + 21

3(27) + 21

81 + 21

102

All three components of the fire triangle are usually present whenever and wherever surgery is performed. The fire triangle consists of three elements: fuel, heat, and oxygen.

In the context of surgery, nitrous oxide can be considered as a source of the fuel component of the fire triangle. Nitrous oxide is commonly used as an anesthetic in surgery, and it is highly flammable. It can act as a fuel for fire if it comes into contact with a source of ignition, such as sparks or open flames.

Therefore, it is important for healthcare professionals to be aware of the potential fire hazards associated with the use of nitrous oxide in surgical settings and take appropriate safety precautions to prevent fires.

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An equation that can be used to determine how many months Ely will need to save money to reach his goal of a total of $1,550 in his savings account is 200 + 150x = 1,550.

An equation is a mathematical statement showing the equality or equivalence of two or more algebraic expressions.

Equations use the equal symbol unlike mathematical or algebraic expressions, which combine variables with numbers, constants, and values using mathematical operands.

The intended monthly savings = $150

The amount already in Ely's account = $200

The total amount Ely needs = $1,550

Let the number of months required to reach $1,550 = x

200 + 150x = 1,550

150x = 1,550 - 200

150x = 1,350

x = 9 months.

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1. The slope of the water table between the two wells can be calculated by determining the difference in water table levels and dividing it by the distance between the wells. 2. The slope of Deer Creek can be determined by calculating the difference in elevation between its source and the valley floor and dividing it by the length of the creek. 3. To determine the ground measurements corresponding to 3.5 inches on the map, we need to use the map's scale. The scale of 1:24000 means that 1 inch on the map represents 24000 inches on the ground.

1. To calculate the slope of the water table between the wells, we subtract the water table level at one well (100 feet) from the level at the other well (300 feet), resulting in a difference of 200 feet. Since the wells are half a mile apart (2640 feet), we divide the difference in water table levels by the distance between the wells, giving us a slope of approximately 0.076 ft/mi.

2. The slope of Deer Creek can be determined by subtracting the elevation of its source (2700 meters) from the elevation at the valley floor (1290 meters), resulting in a difference of 1410 meters. Since the creek flows for 8 kilometers, we divide the elevation difference by the length of the creek, giving us a slope of approximately 176.25 m/km or 0.176 m/m.

3. To determine the ground measurements corresponding to 3.5 inches on the map, we use the scale of 1:24000. Since 1 inch on the map represents 24000 inches on the ground, 3.5 inches on the map would represent 84000 inches on the ground, which is approximately 7000 feet or 1.32 miles.

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Answer:

Gross Income = $ 43400

Adjusted Gross Income=$40500

Taxable Income = $33840

Step-by-step explanation:

given that-

Income paid to man

Wages = $41,500

Savings Interest = $1900

Tax Def Contribution=$2900

Deductions= $6660

personal exemption =$4050

Gross Income = Income paid to man = 41500 + 1900 = $ 43400

Adjusted Gross Income = Income - Tax Def Contribution =  $43400-$2900=$40500

Taxable Income = AGI - Deductions  = 40500 - 6660 = $33840

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Answer:

36

Step-by-step explanation:

r = 3

b = 4

t = 7

\(\frac{red }{total}\) = \(\frac{red}{total}\)

\(\frac{3}{7}\) = \(\frac{r}{84}\)  Cross multiply

7r = 84(3)

7r = 252  Divide both sides by 7

r = 36

If the original quantity is 8 and the new quantity is 2, then the correct answer is 75%.

For this question we need to subtract and multiply the numbers. We know that 2 = 25% of 8 so:

\(\boxed{8-2=6}\\\boxed{6/2=3}\)

We are going to take that 25% and multiply it with 3 to get are final answer.

\(\boxed{25*3=75}\\\boxed{So,2=75}\)

Therefore, If the original quantity is 8 and the new quantity is 2, then the correct answer is 75%.

The shaded area of the circles that are given will be 32π.

It should be noted that the area of a circle is calculated by using:

= πr²

where r = 4

In this case, we have two shaded circles. The area will be:

= 2(πr²)

= 2(π × 4²)

= 2(16π)

= 32π

In conclusion, the area is 32π.

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Answer:

You keep adding 15.

Step-by-step explanation:

5+15=20

20+15=35

35+15=50

50+15=65

The value of exponential of -2 is 0.718

the exponential value of a number is equivalent to the number being multiplied by itself a particular set of times. The number to be multiplied by itself is called the base and the number of times it is to be multiplied is the exponent.

Exponential is also a mathematical term, meaning "involving an exponent." When you raise a number to the tenth power, for example, that's an exponential increase in that number.

The value of e^-2 is 0.718( 3 decimal place)

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True, there exists an instance of a Linear Programming (LP) problem that attains its optimal solution at exactly two points of the feasible region.

To illustrate this, consider the following LP problem:
Maximize: Z = 2x + 3y
Subject to:
x + y ≤ 4
x ≤ 2
y ≤ 2
x, y ≥ 0
Identify the feasible region
The feasible region is the area where all constraints are satisfied simultaneously. In this case, the feasible region is a polygon formed by the intersection of the three constraints and the non-negativity constraints (x, y ≥ 0).
Find the corner points of the feasible region
The corner points are the vertices of the feasible region where the objective function will be evaluated. In this example, there are four corner points: A(0, 0), B(2, 0), C(2, 2), and D(0, 2).
Evaluate the objective function at each corner point
A: Z = 2(0) + 3(0) = 0
B: Z = 2(2) + 3(0) = 4
C: Z = 2(2) + 3(2) = 10
D: Z = 2(0) + 3(2) = 6
Determine the optimal solution
The optimal solution is the corner point(s) with the highest value of the objective function. In this case, point C (2, 2) with a Z value of 10 is the optimal solution.
However, consider adding another constraint to the LP problem:
x + y = 4
The new feasible region will now be a line segment between points B (2, 0) and D (0, 2). This modification of the LP problem results in two optimal solutions: B (2, 0) with Z = 4, and D (0, 2) with Z = 6. Both points lie on the line x + y = 4 and provide different optimal solutions, proving that there exists an instance of an LP problem that attains its optimal solution at exactly two points of the feasible region.

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The coefficient of determination is not the square root of the correlation coefficient.

The coefficient of determination refers to the proportion of the variance in the dependent variable that is accounted for by the independent variable.

It is the square of the correlation coefficient and ranges between 0 and 1, with 0 indicating no correlation, while 1

indicates a perfect correlation.

The coefficient of determination is a measure of how much variation exists between two variables, with a higher value

indicating a stronger relationship between the two variables.

Additionally, the group of answer choices can indicate whether the correlation coefficient is significant, and the

coefficient of determination is not the square root of the correlation coefficient.

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a. The coordinates after the rotation are: D(-5, 4) → D' (5, -4), E(3, 6) → E'(3, -6), and F(4, 2) → F'(4, -2) b. The general rule below that describes the rotation are: (x, y) → (x, -y).

According to the definition of a transformation in mathematics, a transformation is a geometric shape or formula that has been altered, mapping the shape or formula from its preimage, or initial position, to its image, or after-transformation position. Because transforming a function to a different space offers a fresh viewpoint on the issue, scientists and mathematicians employ transformations to simplify a problem. Scientists frequently shift a function, manipulate it, and then transform it back to its original place because this fresh perspective can make computations easier in the new space than in the old one.

a. The coordinates after the rotation are:

D(-5, 4) → D' (5, -4)

E(3, 6) → E'(3, -6)

F(4, 2) → F'(4, -2)

b. The general rule below that describes the rotation are:

(x, y) → (x, -y)

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Answer: The answer is 21

Step-by-step explanation: Reduce the numbers with the greatest common factor 4. So it will be 7x3=21

Answer:

Whats the rest of the question?

Step-by-step explanation:

Answer:

hello your question is incomplete attached below is the complete question

answer : The vertical asymptote is not relevant since a negative population holds no relevance ( option 3 )

Step-by-step explanation:

attached below is the Graph of P(x) plotted using online tools as part of the solution requested by the question

From the attached graph vertical asymptote is x  = 0

Also from the graph the x-intercept is (2, 0) which means that whenever  a lie is told twice, Nobody believes the lie ( i.e. y = 0 when x = 2 )