Answer:
20 is the total perimeter
Step-by-step explanation:
Answer:
6x + 2
Step-by-step explanation:
The area of a square is side length times itself.
In this problem, the area of one square is:
x², or x * x. So the side length of each square must be x.
In the rectangular shape, the area would be top * side. The side is equal to x because "side" is equal to the sides of the other squares (because a square's sides are all the same).
Plugging that into the equation, top * x = x, so the top must be 1.
There are 5 "full-length sides" on the two "full" squares on the left. Then, in the last skinny rectangle, there are two "tops", and one "full-length side".
Substitue the values of each side.
5x + 1 + 1 + x = 6x + 2
Hope this helps! If you have any questions, feel free to ask.
A music store sold 103 CDs and 102 CD players. If each CD costs $12
and each CD player costs $35, what was the store's total earnings?
$36,200
$15,500
$24,500
$47,000
Answer:
Bro this is all multiplication and addition involved
so
If 103Cd was 12$ so we get =
103*12 =1236$
And CD player =102 =102*35=3570$
So the Total is 4806$
Thanks in Advance
Nahom Wondale
The square has an area of x^2-10x+25 what is the side length
Answer:
(x-5)
Step-by-step explanation:
Factors to be (x-5)^2 so each side is (x-5)
How do you do multiple long?
Main answer:Long multiplication is a method of multiplying two difficult-to-multiply numbers.
supporting answer:
what is multiple long?
Finding the product is not always this simple. In such cases, the long method of multiplication is used.
body of the answer:
let us understand long multiplication by taking an example
Write the two numbers one beneath the other in the order of their digits. On top, write the larger number, and on the left, a multiplication sign.Multiply the top number's one digit by the bottom number's one digit.Put a 0 below the ones digit,Multiply the top number's ones digit by the bottom number's tens digit.Multiply the top number's tens digit by the bottom number's tens digit.6.Add the two partial products
final answer: by following above steps we can perform long multiplication
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Long multiplication is a method of multiplying two difficult-to-multiply numbers.
What is multiple long?
Finding the product is not always this simple. In such cases, the long method of multiplication is used.
Let us understand long multiplication by taking an example
1. Write the two numbers one beneath the other in the order of their digits. On top, write the larger number, and on the left, a multiplication sign.
2. Multiply the top number's one digit by the bottom number's one digit.
3. Put a 0 below the one's digit,
4. Multiply the top number's ones digit by the bottom number's tens digit.
5. Multiply the top number's tens digit by the bottom number's tens digit.
6. Add the two partial products
By following the above steps we can perform long multiplication
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Name the property 8x/3 * 3/8x =1
Commutative property
commutative if changing the order of the operands does not change the result.
Explain how you know this is NOT the graph the reciprocal function of y= (x+3)%. ✓✓ 3. Sketch a graph of y = 3 sin(x + n)-1 for-2n ≤ x ≤ 2n.VVV Show a mapping table for at least 3 key points.
To determine if a given graph is the reciprocal function of y = (x + 3)%, we can examine its characteristics and compare them to the properties of the reciprocal function. Similarly, to sketch the graph of y = 3 sin(x + n)-1, we can use key points to identify the shape and behavior of the function.
For the given function y = (x + 3)%, we can determine if it is the reciprocal function by analyzing its behavior.
The reciprocal function has the form y = 1/f(x), where f(x) is the original function. In this case, the original function is (x + 3)%.
If the given graph exhibits the properties of the reciprocal function, such as asymptotes, symmetry, and behavior around x = 0, then it can be considered the reciprocal function.
However, without a specific graph or further information, we cannot conclusively determine if it is the reciprocal function.
To sketch the graph of y = 3 sin(x + n)-1, we can start by choosing key points and plotting them on a coordinate plane. The graph of a sine function has a periodic wave-like shape, oscillating between -1 and 1. The amplitude of the function is 3, which determines the vertical stretching or compression of the graph.
The parameter n represents the phase shift, shifting the graph horizontally.
To create a mapping table, we can select values of x within the given interval -2n ≤ x ≤ 2n and evaluate the corresponding y-values using the equation y = 3 sin(x + n)-1.
For example, we can choose x = -2n, x = 0, and x = 2n as key points and calculate the corresponding y-values using the given equation. By plotting these points on the graph, we can get an idea of the shape and behavior of the function within the specified interval.
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Edna has spent her whole life traveling. she has been to 4 different continents and to 11 countries on each continent. round to the leading digit to determine approximately how many countries edna has visited.
Edna has visited 44 countries.
For given question,
Edna has spent her whole life traveling. she has been to 4 different continents and to 11 countries on each continent.
Here each continent has 11 countries.
She visited 4 different continents.
So, the total number of countries she has visited would be given by an expression,
11 × 4
We solve above expression to determine how many countries Edna has visited.
11 × 4 = 44
Therefore, approximately 44 countries Edna has visited.
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In which branch of statistics would a researcher acquire twenty-five 2000 Toyota Celicas, drive them until they had a major mechanical failure, record the final mileage, and then write a report for Car and Driver?
Answer:
The answer is "descriptive statistics".
Step-by-step explanation:
Descriptive statistics are short descriptive factors that add up a production set, that can be either a reflection of a whole or a sample population. It is broken down into cumulative frequency measurements and variance measurements. The study uses descriptive statistics to explain the profile of the respondents. People give simple summaries about the sample as well as the actions.
50 POINTS!
What form is the equation
2x + 3y = 4
given in?
A. Point-Slope Form
B. Slope-Intercept Form
C. Standard Form
D. General Form
Answer:
The answer is C.Standard Form. The rest are used when graphing. Hope this helps!
Let's verify all options to see which is correct.
A. Point slope form:This equation is not in point-slope form because if we compare the given equation with the formula, they both will be in different forms.
=> 2x + 3y = 4 and y - y₁ = m(x - x₁)Henceforth, this equation is not in point-slope form.
B. Slope intercept form:This equation is not in slope intercept form because if we compare the given equation with the formula, they both will be in different forms.
=> 2x + 3y = 4 and y = mx + bHenceforth, this equation is not in slope intercept form.
C. Standard form:This equation is in standard form because if we compare the given equation with the formula, they both will be in similar forms.
=> 2x + 3y = 4 and (a)x + b(y) = cHenceforth, this equation is in standard form.
D. General form:This equation is not in general form because if we compare the given equation with the formula, they both will be in different forms.
=> 2x + 3y = 4 and (a)x + (b)y + c = 0Henceforth, this equation is not in slope intercept form.
Conclusion:Option C is correct.erm help me pls?
cbbcbcbcbcbcbcbcbcbcbcbcbcbcbcbcbcb
.
Answer:
Area is 585
Step-by-step explanation:
Using the area formula A = \(h_{b}\) b / 2 you can substitute the given values into it to find the area of the triangle.
Given Values:
- Base: 45
- Height: 26
So,
26 x 45 / 2
=> 1170 / 2
=> 585
Area: 585
hope this helps and is right. p.s. i really need brainliest :)
The measure of an exterior angle of a regular 32-gon is (Type an integer or a decimal.)
The sum of the exterior angles for ALL polygons is 360 degs.
360/32 = 11.25�
This question is based on the concept of exterior angles polygon. Therefore, the measure of an exterior angle of a regular polygon with 32 sides that is 32- gon is 11.25 degree.
In this question we need to determined the exterior angles of the 32- gon.
A polygon which has 32 sides is called 32- gon.
By using the formula of the exterior angle we have to calculate this.
As we know that,
The sum of exterior angles in a polygon is always equal to 360 degrees.
Now calculate the exterior angle of an regular polygon with 32 sides that is 32- gon. Therefore,
\(=\dfrac{360}{32}\)
Now, solve it further, we get,
= 11.25 degree
Therefore, the measure of an exterior angle of a regular polygon with 32 sides that is 32- gon is 11.25 degree.
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a quality-conscious disk manufacturer wishes to know the fraction of disks his company makes which are defective. step 2 of 2 : suppose a sample of 1015 1015 floppy disks is drawn. of these disks, 904 904 were not defective. using the data, construct the 95% 95 % confidence interval for the population proportion of disks which are defective. round your answers to three decimal places.
Therefore, the 95% confidence interval for the population proportion of disks that are defective is (0.8357, 0.9475). This means that there is a 95% probability that the true population proportion of disks that are defective is between 0.8357 and 0.9475.
The quality-conscious disk manufacturer can use a 95% confidence interval to estimate the fraction of defective disks made by the company. The 95% confidence interval is calculated using the sample data to construct an interval estimate of the population proportion.
Using the given data, the sample proportion of disks that are not defective is 904/1015 = 0.8915.
The 95% confidence interval for the population proportion of disks that are defective is then given by:
Lower limit = 0.8915 – (1.96 x √(0.8915 x (1- 0.8915)/1015))
= 0.8915 – (1.96 x 0.0285)
= 0.8915 – 0.0558
= 0.8357
Upper limit = 0.8915 + (1.96 x √(0.8915 x (1- 0.8915)/1015))
= 0.8915 + (1.96 x 0.0285)
= 0.8915 + 0.0558
= 0.9475
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Which of the following three data sets is Cross sectional? a. BCAD data and links b. Demographic data c. Code cases
Among the three options provided, the cross-sectional data set is the demographic data. Correct option is B).
Cross-sectional data refers to a type of data that captures information about different individuals, entities, or units at a specific point in time. It provides a snapshot of a population or sample at a particular moment, allowing for comparisons and analysis of various characteristics or variables. In the case of demographic data, it typically includes information about individuals' age, gender, education level, income, and other demographic attributes. This data set does not capture changes or trends over time but rather provides a snapshot of the population's characteristics at a specific time.
On the other hand, the BCAD data and links could refer to data related to building codes, regulations, and their corresponding references, while code cases may refer to specific instances or examples of code violations or compliance. These data sets may be specific to certain incidents or cases and do not necessarily capture information about a population or sample at a particular point in time, making them less likely to be considered cross-sectional data.
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Find the value of x.
25 points
Is $9 : 4 visitors - $18 : 8 visitors proportional
Yes, $9 for 4 visitors and $18 for 8 site visitors are proportional.
To determine whether or not $9 for 4 visitors and $18 for 8 visitors are proportional, we need to test if the ratio of the value to the number of visitors is the equal for both cases.
The ratio of cost to the quantity of visitors for $9 and four visitors is:
$9/4 visitors = $2.25/ visitors
The ratio of value to the quantity of visitors for $18 and eight visitors is:
$18/8 visitors = $2.25/ visitors
We are able to see that both ratios are equal to $2.25 per visitor.
Therefore, $9 for 4 visitors and $18 for 8 site visitors are proportional.
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11.1 divide by 0.01 is equal to ?
what is 8690 rounded off to the neareset hundred?
am just asking
Answer:
8700
Step-by-step explanation:
If it is 8,690 and you round to the nearest hundred it would add one to 90 making it 8,700
Answer:
Did not necessarily round up or down, but to the hundred that is nearest to 8690.
8690 rounded to the nearest hundred is: 8700
This graph represents the design of a child’s slide what is the slope of the slide
Answer:
I think it is 1/2 because it goes up 1 over 2
5. f(x) = 2x - 7 Ln x; 6. f(x) = 3x^2 + 4x - Inx^5; 7. y = -5t^2 +4-3
The derivatives of the given functions are 2 - 7/x, 6x + 4 - 5/x^4 Inx, -10t + 3 - 1/t Log t, and 6/x In 5 - 4x, respectively.
5. f'(x) = 2 - 7/x;
6. f'(x) = 6x + 4 - 5/x^4 Inx;
7. y' = -10t + 3 - 1/t Log t;
8. y' = 6/x In 5 - 4x
5. To find the derivative of the given expression, apply the chain rule. The derivative of 2x is 2, and the derivative of -7Ln x is -7/x. Thus, the derivative of the function is 2 - 7/x.
6. To find the derivative of the given expression, apply the chain rule. The derivative of 3x^2 is 6x, the derivative of 4x is 4, and the derivative of -Inx^5 is -5/x^4 Inx. Thus, the derivative of the function is 6x + 4 - 5/x^4 Inx.
7. To find the derivative of the given expression, apply the chain rule. The derivative of -5t^2 is -10t, the derivative of 4 is 0, and the derivative of -3t is -3. The derivative of Logt is 1/t Log t. Thus, the derivative of the function is -10t + 3 - 1/t Log t.
8. To find the derivative of the given expression, apply the chain rule. The derivative of 6In5x is 6/x In 5, and the derivative of -2x^2 is -4x. Thus, the derivative of the function is 6/x In 5 - 4x.
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What is a rational number?
In mathematics, a rational number is a number that can be expressed as the quotient or fraction p/q of two integers, a numerator p and a non-zero denominator q. Since q may be equal to 1, every integer is a rational number.
Answer:
A rational number can be written as the ratio of two integers.
Step-by-step explanation:
Fractions (1/2), whole numbers (7 7/1), terminating decimals (2.33) repeating decimals (.222 repeating) square root of a perfect square (V-25 = 5/1) Integers (1 -2)
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Step-by-step explanation:
Use the Euclidean algorithm to find ged(707, 413), and find integers s, t such that 707s + 413t = gcd (707,413). (b) Are there integers x, y such that 707x +413y = 9? If there are, give an example. If there are no such r, y, then prove it.
a) Using the Euclidean algorithm, we can find gcd (707,413) as follows:707 = 1 · 413 + 294413 = 1 · 294 + 119294 = 2 · 119 + 562119 = 2 · 56 + 71356 = 4 · 71 + 12 71 = 5 · 12 + 11 12 = 1 · 11 + 1
Thus, gcd (707,413) = 1.
We can find the coefficients s and t that solve the equation 707s + 413t
= 1 as follows:1 = 12 - 11 = 12 - (71 - 5 · 12) = 6 · 12 - 71 = 6 · (119 - 2 · 56) - 71
= - 12 · 56 + 6 · 119 - 71
= - 12 · 56 + 6 · (294 - 2 · 119) - 71 = 18 · 119 - 12 · 294 - 71
= 18 · 119 - 12 · (413 - 294) - 71 = 30 · 119 - 12 · 413 - 71
= 30 · (707 - 1 · 413) - 12 · 413 - 71 = 30 · 707 - 42 · 413 - 71
Thus, s = 30, t = -42. So we have found that 707(30) + 413(−42) = 1.
b) Since 707s + 413t = 1 and 9 does not divide 1, the equation 707x + 413y = 9 has no integer solutions. Therefore, we can conclude that there are no such integers x and y.
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Make a table of values and a graph for the functionWhat is the domain?What is the range?
Answer and Explanation:
Given:
\(f(x)=(0.2)^x-3\)Let's go ahead and chose different values of x and corresponding values of y;
When x = -2;
\(\begin{gathered} f(-2)=(0.2)^{-2}-3 \\ =25-3 \\ =22 \end{gathered}\)When x = -1;
\(\begin{gathered} f(-2)=(0.2)^{-1}-3 \\ =5-3 \\ =2 \end{gathered}\)When x = 0;
\(\begin{gathered} f(0)=(0.2)^0-3 \\ =1-3 \\ =-2 \end{gathered}\)When x = 1;
\(\begin{gathered} f(1)=(0.2)^1-3 \\ =0.2-3 \\ =-2.8 \end{gathered}\)When x = 5;
\(\begin{gathered} f(5)=(0.2)^5-3 \\ =0.00032-3 \\ =-2.99 \end{gathered}\)With the above values, we can go ahead and graph the function as seen below;
The domain of a function is the set of possible input values(x-values) for which the function is defined. On a graph, it is the set of x-values from left to right.
Looking at the given graph, we can see that the domain is;
\(Domain:(-\infty,\infty)\)The range of a function is the set of possible output values(y-values). It is the set of y-values from the bottom to the top of the graph.
Looking at the given graph, we can see that the range is;
\(Range:(-3,\infty)\)
Find the value of x that makes A||B.
22 = 3x - 20 and 25 = x + 20
x = [?]
Enter
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\(angle \: 2 \: = angle \: 5\)
\(3x - 20 = x + 20\)
Add sides 20
\(3x - 20 + 20 = x + 20 + 20\)
\(3x = x + 40\)
Subtract sides x
\( - x + 3x = - x + x + 40\)
\(2x = 40\)
Divide sides by 2
\( \frac{2x}{2} = \frac{40}{2} \\ \)
\(x = 20\)
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New Orleans is 8 feet below sea level and Britton Hill is
345 feet above sea level. How far apart are the elevations?
Write a mathematical argument that can be used to defend
your solution.
A.337 feet
B.-353 feet
C.-337 feet
D.353 feet
Explain your answer with mathematical reasoning and language
A is the answer
the reason is A its becasue you can look at the 8 as a negative to the reason its below water, then you add the positive to the negative wich can be 345-8 which gets you 337
which point in the solution set of the given inequalities?
In the image, we can identify the region of the plane in which the two subregions overlap (the part of the graph which has vertical and horizontal lines). We can obtain the values of x and y in that region by means of the inequalities, in this way:
\(\begin{cases}x+y>2 \\ 4x+y\ge-1\end{cases}\)We solve the first inequality for y
\(y>2-x\)This gives us the first constrain for the value of y
Now, to obtain the second constrain we simply need to use the second inequality:
\(\begin{gathered} 4x+y\ge-1 \\ \Rightarrow y\ge-1-4x \end{gathered}\)Finally, the last step is to get the constraints for the value of x.
For this, we can directly analyze the image of the region, notice how it covers any value of x. This means that there are no constraints for the value of x.
\(\Rightarrow x\in\mathfrak{\Re }\)So, the region is given by:
\(x\in\mathfrak{\Re },\begin{cases}y>2-x \\ y\ge-4x-1\end{cases}\)Finally, the point that is in the region is the one that satisfies the previous inequalities.
1. (2,0)
If x=2, then
\(\begin{gathered} ,\begin{cases}y>2-2=0 \\ y\ge-4(2)-1=-9\end{cases} \\ \Rightarrow y>0 \end{gathered}\)So, (2,0) cannot be the correct option
2. (0,2)
\(\begin{gathered} \begin{cases}y>2-0=2 \\ y\ge-4(0)-1=-1\end{cases} \\ \Rightarrow y>2 \end{gathered}\)This means that (0,2) cannot be the right option
3. (0,3) notice that the same condition (y>2) holds in this situation too (since x=0)
But y=3>2. This point indeed satisfies the conditions! (0,3) is the answer
4. (0,-1) Notice that in this case y=-1 but it should happen that y>2. So this point cannot be in the region
Greta uses 2 ounces of pasta to make 2 5 of a serving of pasta. How many ounces of pasta are there per serving?
Answer:
5 ounces if you meant 2/5 of a serving is 2 ounces of pasta
Step-by-step explanation:
Answer:
2divided by 2/5 equals 1/5
Step-by-step explanation:
I'm not 100% positive 91%
Which of the equations below could be the equation of this parabola?
A. x=4y^2
B. y=4x^2
C. y=-4x^2
D. x=-4x^2
Answer:
C. y=-4x^2
Step-by-step explanation:
To eliminate a and b the parabola is a negative and neither one of those are negative. When the parabola is facing down its a negative.
To eliminate D the parabola is going down on the y-axis so it cant be d.
Which leaves us with C.
So the answer is indeed C.
HELP!!! Complete the function for this graph.
Please help due soon.
Answer:
-3x>24
Step-by-step explanation:
-3x-10>14
now we add 10 to both sides, 10+14 is 24
so, the missing step is -3x>24
Identify the slope of the following question y = -2x +3
Answer:
slope = - 2
Step-by-step explanation:
the equation of a line in slope- intercept form is
y = mx + c ( m is the slope and c the y- intercept )
y = - 2x + 3 ← is in slope- intercept form
with slope m = - 2