Evaluate 9-5+(48/2)x5x7+6

The length of RU in triangle is,

⇒ RU = 16

We have o given that;

In triangle;

ST = 37

UT = 35

RS = 20

Hence, By using definition of Pythagoras theorem we get;

In triangle STU;

⇒ ST² = SU² + UT²

⇒ 37² = SU² + 35²

⇒ 1369 = SU² + 1225

⇒ SU² = 144

⇒ SU = 12

Hence, In triangle RSU;

⇒ RS² = SU² + RU²

⇒ 20² = 12² + RU²

⇒ 400 - 144 = RU²

⇒ RU² = 256

⇒ RU = 16

Thus, The length of RU in triangle is,

⇒ RU = 16

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Answer:

I believe your answer would be C. square root of 67

Step-by-step explanation:

If 8 is the square root of 64 and the missing number is just over 8, square root of 72 would be too much and A. and D. would be too little. I do deeply apologize if this is incorrect.

The power series can be written in sigma notation as: ∑(n=0 to ∞) [ (2x)^n / (n! * √(5.5 + n)) + (4x^2)^n / (n! * 9.52) + (8x^3)^n / (n! * 13.53) + (16x^4)^n / (n! * 717.54) ]

the given power series in sigma notation. The power series you provided is:

2x^1 + 4x^2 + 8x^3 + 16x^4 + ...

First, let's identify the pattern in the series. We can see that the coefficient of each term is a power of 2, and the exponent of x is increasing by 1 for each term.

To write this in sigma notation, we can use the following formula:

∑(2^n * x^(n+1))

where the summation is from n=0 to infinity.

So, the sigma notation for the given power series is:

∑(2^n * x^(n+1)) from n=0 to ∞

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Answer:

c=100%-25%=75%

=75/100=0.75

Answer:

8

Step-by-step explanation:

-4(2)+8(-3)+12-8(2)-2(-3)+6=-8-24+12-16+6+6=8

Answer:

-24

Step-by-step explanation:

-4b + 8c + 12 - 8b - 2c + 6

Combine like terms

6c+18-12b

Let b=2  c=-3

6(-3) +18-12(2)

-18 +18 -24

-24

Answer:

Part A) 110 dollars.

Part B) 1,800 dollars.

Answer:

Cross multiply:

7x4=8x2

Simplify:7*4=2*8

Multiply 7*4:

28=8*2

Multiply:8*2

28=16

Solving 28=16

4:4

Step-by-step explanation:

Answer:

I don't know sorry..........

Answer:

y=2/3x-2

Step-by-step explanation:

After 11 months, Derek would have $89 in his account

Derek has $82 in his account

The bank charges a service fee of $5.50 each month

For 6 months Derek deposits $11.25 in his account

Therefore the amount of money in his account after 11 months can be calculated as follows

82 + 11.25(6)

82 + 67.5

= 149.5

The service charge for the entire 11 months is

= 5.50(11)
= 60.5

The money in the account is

149.5-60.5

= 89

Hence Derek has $89 in his account after 11 months

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Answer:

EF = 10

Step-by-step explanation:

DE + EF = DF

So, x + 22 + x + 23 = 21

2x + 47 = 21

2x = -26

x = -13

EF = x + 23

EF = 10

Answer:

᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌ ᠌

Answer:

Step-by-step explanation:

x=5 y=3

x=-1 , y=-2

slope is 2/3

y=2/3 x +b

3=2/3(5)+b

b=-1/3

y=2/3 x -1/3

y=2/3(-1)-1/3

y=-1 when x=-1

Answer:

75cm

Step-by-step explanation:

The pivot and low partition number are given by 79 and 62, respectively, if Partition (numbers, 2, 8) is called and quicksort always selects the midpoint element as the pivot.

Quick Sort is a divide-and-conquer algorithm that works by dividing an array into two sub-arrays, one with elements larger than a pivot element, and another with elements smaller than the pivot element. These two sub-arrays are then sorted recursively. In the numbers array, the low partition is the largest element less than or equal to the pivot element. Here, 62 is the largest element less than 79, therefore the low partition is 62, and the pivot element is 79.

In general, Quick Sort is the most efficient sorting algorithm, with a running time of O (n log n). These two sub-arrays are then sorted recursively. In the numbers array, the low partition is the largest element less than or equal to the pivot element. Here, 62 is the largest element less than 79, therefore the low partition is 62, and the pivot element is 79. It works well with both small and large datasets, making it a popular algorithm in computer science for sorting.

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you used approximately 569 sheets of paper each day.

To determine the number of sheets of paper used each day, we'll first calculate the total number of sheets used in 888 days and then divide it by the number of days.

Total sheets used = Initial number of sheets - Remaining sheets
Total sheets used = 505050 - 222 = 504828 sheets

Now, divide the total sheets used by the number of days:
Sheets used each day = Total sheets used / Days
Sheets used each day = 504828 / 888 ≈ 568.5 sheets

Since you cannot use half a sheet, it is likely a rounding error. So, you used approximately 569 sheets of paper each day.

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Answer:

97

Step-by-step explanation:

92+55=147

180-147=33

85+45=130

180-130=50

50+33=83

180-83=97

Answer: 66.5 inches

Step-by-step explanation:

Answer:

34÷x-7=y

Step-by-step explanation:

34÷x-7=y

Answer:

1250

Step-by-step explanation:

its correct answer

The given statement "A group of normal distributions can have equal arithmetic means but different standard deviations" is True  because the mean and standard deviation are two separate parameters that describe different characteristics of a normal distribution.

The mean is the measure of central tendency and represents the location of the peak of the distribution, while the standard deviation is a measure of the spread of the distribution.

Therefore, it is possible for multiple normal distributions to have the same mean, but different standard deviations. For example, consider two normal distributions with means of 50 and standard deviations of 10 and 20, respectively.

Both distributions have the same mean of 50, but different standard deviations, indicating that one distribution has a tighter cluster of data around the mean, while the other is more spread out.

Therefore, it is important to consider both the mean and standard deviation when analyzing and comparing normal distributions.

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The information which the line of best fit predict about the increase in the minimum wage over the 70 year period is that: C) Every 10 years between 1940 and 2010, the average increase in minimum wage was 0.096 dollars.

In Mathematics, a line of best fit is sometimes referred to as a trend line and it can be defined as a statistical or analytical tool that is commonly used in conjunction with a scatter plot, in order to determine whether or not there is any form of association and correlation between a data set.

Based on the scatter plot, an equation which represents the line of best fit include the following:

y = 0.096x - 0.488.

In this context, we can logically deduce that the initial minimum wage is  $0.488 and the average increase in minimum wage is equal to 0.096 dollars each year between 1940 and 2010.

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Answer:

p = 5

Step-by-step explanation:

Judging from (0,0) and (10,-20) as given in the chart, the function is y = -2x.

Substituting that for the second row, you would get the equation -10 = -2x.

Simplifying, you get x = 5, so the value of p is 5.

Answer:

5

Step-by-step explanation:

First find the slope

m = ( y2-y1)/(x2-x1)

m = (-20-0)/(10-0)

   = -20/10

  = -2

We know the slope and have two points, (0,0) and (p,-10)

-2 = ( -10-0)/(p-0)

-2 = -10/p

Multiply each side by p

-2p = -10

Divide each side by -2

p = -10/-2

p = 5

The factored expression to the expression is (4y + 1)(y + 6)

From the question, we have the following parameters that can be used in our computation:

4 y2 + 25 y + 6

Express properly

So, we have the following representation

4y² + 25 y + 6

Expand the expression

This gives

4y² + 24y + y + 6

Next, we factor the expression

4y(y + 6) + 1(y + 6)

Factor out y + 6

(4y + 1)(y + 6)

Hence, the solution is (4y + 1)(y + 6)

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, the probability density function for x1,x2, and x3 are constant over the given interval, (0,1).

Given that x1, x2, x3 are independent random variables uniformly distributed over (0, 1).Therefore, the probability density function for x1, x2, and x3 are given as follows:`f(x) = 1` over `(0,1)`For independent variables, the joint probability density function is given by the product of the individual probability density functions.f(x1,x2,x3) = f(x1) * f(x2) * f(x3)f(x1,x2,x3) = 1 * 1 * 1f(x1,x2,x3) = 1

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The correct statements regarding the transformations to the volumes are given as follows:

1. A cone's radius increases x 3: -> The cone's volume will increase x 9.

2. A cone's height increases x 3: -> The cone's volume will increase x 3

3. A sphere's radius increases x 3 -> The sphere's volume will increase x 27.

4. A cylinder's radius increases x 6 -> The cylinders volume will increase x 36.

The equations that give the volumes of each solid are given as follows:

Then the increases are given as follows:

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As per the conditions given in the question, susie ate 58 of a pound on the way home, so out of 434 pound of cherries which she bought, she has

\(182\frac{7}{25}\)    pounds of cherries left.

To represent fractions with values larger than one,we use mixed numbers. They are more difficult to deal with than improper fractions, but they make it simpler to determine a fraction's actual value.We get a mixed number when we write an improper fraction as a mixture of a whole number and a proper fraction. When writing mixed numbers, the plus sign is omitted, although it is still present. Consider the idea of an unseen plus sign. There is a numerator and a denominator for the fractional portion. Nothing is altered by the presence of an integer there.

Mixed numbers can be written either way, for example, 15 and 5/4 or \(15\frac{5}{4}\).

The mixed number's fractional component needs to be a proper fraction. While dealing with proper fraction, such as 4/7 or 12/14, the numerator is smaller than the denominator.

The required pounds of cherries as left with susie can be found by subtracting the 58 of a pound of cherries (which she ate on the way home) to the total pounds of the cherries which she bought at the store as shown below.

Ans: 434 - 58% of 434

which gives \(182\frac{7}{25}\) in mixed number in simplest form.

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Answer:

How do you interpret the y-intercept in the context of the problem?

The y-intercept of a line is the value of y where the line crosses the y-axis. In other words, it is the value of y when the value of x is equal to 0. Sometimes this has true meaning for the model that the line provides, but other times it is meaningless.

Step-by-step explanation:

Answer:

I wish I've known, but try using Symbo-Lab or Math-Way. They help a lot.

Step-by-step explanation:

Answer:

229

Step-by-step explanation:

363 -892=229

229+363=892