Find the value of x. * 7x-1 + 6x-1 = 180

Answer:

5x5x5x5x5x5x5x5x5

Step-by-step explanation:

5^6 is basically saying 5 times itself 6 times. 5x5x5x5x5x5

Same with 5^3

5x5x5

Put then together you get 5^9

5x5x5x5x5x5x5x5x5

Answer:

5*5*5*5*5*5*5*5*5 and 5^9

Step-by-step explanation:

Answer:

1.75% and 16 times

Step-by-step explanation:

Compound interest formula:

\(\sf A=P(1+\frac{r}{n})^{nt}\)

where:

Given:

Substituting given values into the formula:

\(\sf \implies A=600(1+\frac{0.07}{4})^{4 \times4}\)

          \(\sf =791.9576107...\)

Equivalent interest rate:

\(\sf \implies \dfrac{r}{n}= \dfrac{0.07}{4}=0.0175=1.75 \%\)

Number of times compounded:

\(\sf \implies nt=4 \times 4=16\)

We have the following:

The total cost to rent the boat will be:

3.5 hours x $ 12 per hour + $ 5 = $ 47. If she splits the cost with a friend, they each play $ 47 / 2 = $ 23.5

Answer:

4/2

Step-by-step explanation:

Answer:

TV #3

Step-by-step explanation:

The others cost more.

Answer:

A

Step-by-step explanation:

y = − 3 ( 2 ) x

Exponential functions have a horizontal asymptote. The equation of the horizontal asymptote is  

y = 0 .

Horizontal Asymptote:  

y = 0

What is true about the two functions at x = 7 is Both m(x) and p(x) have the same output value at x = 7.

A function is a mathematical equation that shows the relationship between two variables.

For two functions, m(x) and p(x), a statement is made that m(x) = p(x) at x = 7. To determine what is definitely true about x = 7, we proceed as follows.

Let m(x) = p(x) = L at x = 7.

This implies that m(x) and p(x) have the same value at x = 7

So, what is true about x = 7 is Both m(x) and p(x) have the same output value at x = 7.

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Answer:     Seven hundred thirteen point forty-nine.

Step-by-step explanation:    Hope this helps ;)

Answer: radius = 6.5millimeters; Area = 132.7m²

Step-by-step explanation:

The circumference of a circle = 2πr

The area of a circle = πr²

The circumference of a button is 40.8 millimeters. Then we can get the radius, thus will be:

Circumference = 2πr

40.8 = 2 × 3.14 × r

40.8 = 6.28r

r = 40.8/6.28

r = 6.5

Radius is 6.5 millimeters

Area = πr²

Area = 3.14 × 6.5 × 6.5

Area = 132.7m²

The critical value for the 0.05 level of significance is k = 21.

To find the critical value, we can use the binomial distribution. The binomial distribution models the number of successes in n independent Bernoulli trials, each with probability p of success. In this case, the number of successes is the number of dog owners who say Woof Chow is their regular brand, and the number of trials is n = 100. The null hypothesis is that the true market share of Woof Chow is 25%, and the alternative hypothesis is that it is not 25%.

We can use the binomial cumulative distribution function (CDF) to find the critical value. The CDF gives the probability of getting k or fewer successes in n trials, given a probability of success p. The critical value is the smallest value of k such that the CDF at k is greater than or equal to 1 - alpha, where alpha is the level of significance. In this case, alpha = 0.05.

So, we want to find the smallest k such that:

P(X <= k) >= 1 - 0.05

where X is a random variable representing the number of dog owners who say Woof Chow is their regular brand. We can use a binomial calculator or a software package to calculate the binomial CDF, or we can use a table of critical values for the binomial distribution.

The critical value for the 0.05 level of significance is k = 21. This means that if the true market share of Woof Chow is 25%, then the probability of getting 23 or more dog owners who say Woof Chow is their regular brand is less than 0.05. Since the observed number of dog owners who say Woof Chow is their regular brand is 23, which is greater than 21, we can reject the null hypothesis that the true market share is 25%.

This means that based on the survey results, we cannot conclude that Woof Chow has a market share of 25%. The survey results suggest that Woof Chow may have a market share that is greater than 25%.

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Answer:

c - 4.3 > 16

(hope this helps)

The inequality representing a number c minus 4.3 is no less than 16 is c - 4.3 > 16.

The relationship between two values that are not equal is described by inequalities. Equal does not necessarily mean unequal. The "not equal symbol" is typically used to denote that two values are not equal.

As the condition is suggesting c - 4.3 is no less than 16 means it is greater than 16,

So, c - 4.3 > 16

Therefore, the inequality representing a number c minus 4.3 is no less than 16 is c - 4.3 > 16.

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Answer:34

Step-by-step explanation:

Graph the linear equation. 3x-4y= 24

---------------------

Let x = 0, then y = -6

Let y = 0, then x = 8

----------------------------

Plot (0,-6) and (8,0) and draw a line thru them to get:

Answer:

Length: 18 inches

Width: 6 inches

Step-by-step explanation:

l+w=24

l=3w    w=1w

3w+w=24

       w=6

Length: 3*6=18 inches

Width: 6 inches

Answer:

Step-by-step explanation: its 32

Answer:

Step-by-step explanation:

A + B + C = 180

A = 47

B = 62

C = ???

We don't know what "C" is??

So..

A + B + C = 180

C = 180 - A - B

C = 180 - 47 - 62

Subtract those numbers and you should get 71

Soo..

C = 71

we can also add up

47 + 62 + 71 = 180

so if you get 180 when you add them up then that's your correct answer!!

YOUR WELCOME FOR THE HELP!!!!!1

Answer:

Area   is    72cm²

Step-by-step explanation:

Data :

There are four triangles and a square

       x = 6 cm

       h = 3 cm

Formula for square

   Area = A = x² = 6² = 36

All triangles has equal area

So formula used to find area is

   Area = A = 1/2 bh = 1/2 × 6 × 3 = 9

For four triangles

    9 × 4 = 36

Add them

     36 + 36 = 72

Answer:

91

Step-by-step explanation:

the real answer is 91 its not 72 I took the test k12

In a standard 52-card deck, there are 20,358 ways to pick an (unordered) subset of 6 cards that contains at least one Ace, at least one King, at least one Queen, and at least one Jack.

When selecting a subset of 6 cards from a standard 52-card deck, the main objective is to ensure that the subset contains at least one Ace, one King, one Queen, and one Jack. To calculate the number of ways this can be achieved, we can break it down into steps.

Step 1: Select one Ace, King, Queen, and Jack

There are 4 ways to choose one Ace, 4 ways to choose one King, 4 ways to choose one Queen, and 4 ways to choose one Jack.

Step 2: Select two additional cards from the remaining 48 cards

After selecting one Ace, one King, one Queen, and one Jack, we are left with 48 cards. To complete the subset of 6 cards, we need to choose two more cards from this remaining set. The number of ways to select two cards from 48 is calculated using combinations, denoted as "48 choose 2," which is equal to 1,128.

Step 3: Multiply the results

To determine the total number of ways, we multiply the results of each step. Therefore, the total number of ways to pick an (unordered) subset of 6 cards that contains at least one Ace, one King, one Queen, and one Jack is 4 * 4 * 4 * 4 * 1,128 = 20,358.

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Answer: 3/4

Step-by-step explanation:

15/32 + 9/32 = 24/32 = 12/16 = 6/8 = 3/4

Answer:

After 3 years you will get 23820.32rs.

The Maclaurin series for \(\(f(x) = \sin\left(\frac{\pi x}{2}\right)\)\) is given by:

\(\[\sin\left(\frac{\pi x}{2}\right) = \frac{\pi}{2} \left(x - \frac{\left(\pi^2 x^3\right)}{2^3 \cdot 3!} + \frac{\left(\pi^4 x^5\right)}{2^5 \cdot 5!} - \frac{\left(\pi^6 x^7\right)}{2^7 \cdot 7!} + \ldots\right).\]\)

The radius of convergence, \(\(R\)\) , for this series is infinite since the series converges for all real values of \(\(x\).\)

Therefore, the Maclaurin series for \(\(f(x) = \sin\left(\frac{\pi x}{2}\right)\)\) is:

\(\[\sin\left(\frac{\pi x}{2}\right) = \frac{\pi}{2} \left(x - \frac{\left(\pi^2 x^3\right)}{2^3 \cdot 3!} + \frac{\left(\pi^4 x^5\right)}{2^5 \cdot 5!} - \frac{\left(\pi^6 x^7\right)}{2^7 \cdot 7!} + \ldots\right)\]\)

with an associated radius of convergence \(\(R = \infty\).\)

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Answer:

-8, -5, -2, 1, 4

Step-by-step explanation:

x = -2

y = 3(-2) -2

= -6-2 = -8

x = -1

y = 3(-1) -2

= -3-2 = -5

x = 0

y = 3(0) -2

= 0-2 = -2

x = 1

y = 3(1) -2

= 3-2 = 1

x = 2

y = 3(2) -2

= 6-2 = 4

The percent of sales happened on  Friday and  Saturday are respectively, 26.3% &  31.6%

The percentage is a mathematical term, which means a number or a ratio which is represented in fractions of 100. We use the '%' symbol to represent the percentage.

Formula for percentage;

Percentage = (present quantity/whole quantity)×100

Given that,

The bar graph,

In which, Horizontal digits are representing number of shirts,

And vertical component is representing week days

The number of shirts sold  on Friday = 50

The number of shirts sold  on Saturday = 60

Percentage of sales on Friday = ?

Percentage of sales on Saturday = ?

Total sales = Monday + Tuesday + Wednesday + Thursday + Friday +            Saturday

                  = 15+ 10 + 20 + 35 + 50 + 60

                  = 190

Percentage of sales on Friday =   (50/190)x100

                                                   =   26.300 %

Percentage of sales on Saturday =   (60/190)x100

                                                       =   31.600 %

Therefore, the percentage on Friday and Saturday are respectively, 26.3% &  31.6%

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The derivative of the function \($f(t) = \cos^2(e^{\cos^2(t)})$\) is \($\frac{d}{dt} f(t) = -2\cos(e^{\cos^2(t)}) \sin(e^{\cos^2(t)}) \cdot 2\cos(t) \sin(t) e^{\cos^2(t)}$\).

The derivative of the function \($f(t) = \cos^2(e^{\cos^2(t)})$\) can be found using the chain rule and the derivative properties of trigonometric and exponential functions.

To find the derivative of the given function, we apply the chain rule. Let's break down the function into its constituent parts and find their derivatives separately.

The outer function is \($g(t) = \cos^2(u)$\), where \($u = e^{\cos^2(t)}$\).

The derivative of g(t) can be found using the chain rule and the derivative of the cosine function:

\($\frac{d}{dt} g(t) = -2\cos(u) \sin(u) \cdot \frac{du}{dt}$\)

Now, we need to find the derivative of u with respect to t.

Let \($v = \cos^2(t)$\)

Then, \($u = e^v$\), and the derivative of u with respect to t is

\($\frac{du}{dt} = \frac{dv}{dt} \cdot e^v$\)

To find \($\frac{dv}{dt}$\), we differentiate \($v = \cos^2(t)$\) using the chain rule and the derivative of the cosine function:

\($\frac{dv}{dt} = -2\cos(t) \sin(t)$\)

Putting it all together, we have

\($\frac{d}{dt} f(t) = \frac{d}{dt} g(t) \cdot \frac{du}{dt} = -2\cos(u) \sin(u) \cdot -2\cos(t) \sin(t) e^{\cos^2(t)}$\)

Simplifying further, we get

\($\frac{d}{dt} f(t) = -2\cos(e^{\cos^2(t)}) \sin(e^{\cos^2(t)}) \cdot 2\cos(t) \sin(t) e^{\cos^2(t)}$\)

Therefore, the derivative of the function \($f(t) = \cos^2(e^{\cos^2(t)})$\) is \($\frac{d}{dt} f(t) = -2\cos(e^{\cos^2(t)}) \sin(e^{\cos^2(t)}) \cdot 2\cos(t) \sin(t) e^{\cos^2(t)}$\).

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Answer:

A= 16 B= 2

The second part is B

Answer:

Tiffany made the better buy

Step-by-step explanation:

Based on the information provided within the question it can be said that Tiffany made the better buy in this scenario. Mainly because Tiffany paid a less amount per pound than Tony did. This can be calculated by dividing the total amount each paid by the total amount each of them received, like so...

Tiffany: $38 / 9 = $4.22 per pound

Tony: $19 / 3 = $6.33 per pound

Therefore we can see that Tiffany paid $4.22 per pound and Tony paid $6.33 per pound a whole $2.11 more than Tiffany, thus making Tiffany purchase the better buy.

250 students play sports, or 30% of them. 75 students play a game.

According to the dictionary's definition of sport, it is any game, competition, or activity, whether it be indoors or outdoors, that requires physical effort and skill and is often conducted in accordance with rules. Sports are physical activity that is both enjoyable and'masti. Sports are physical activity and exercise with a goal in mind. Sports are physical activity and exercise that have a competitive element. Sports provide a safe and healthy method to let stress and anxiety out.

Based on the given conditions, formulate:

30%*250

Calculate: 0.3*250=75

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Answer: Yes

Step-by-step explanation:

Imagine you have b = 2.

Plug 2 into the equation 2b + b = 3b

You get: 2(2) + 2 = 3(2)

Which solves to be 6 = 6

As long as the variable is the same, in this case b, and they are to the same power, in this case ^1, you can combine them.

Answer:

The answer is No they are not equvalient expression

Step-by-step explanation:

please mark as brailist

Answer:

it is true

Step-by-step explanation:

There is a thousand answer to this problem.

Let's do the simplest one here.

f(x) or y = x - 1

f(x) or y = x + 1

f(x) or y = -x

Wait, would this count as a solution? : See the second attachment

In the hexadecimal numbering system, the number 69 is equivalent to the decimal number 105. The value of f is therefore calculated by subtracting 105 from 127, which is the largest possible value in one byte of data. Therefore, the value of f is 22 (127 - 105 = 22).

In summary, 69 is a hexadecimal representation of the decimal number 105, and f is the difference between 127 (the maximum value in one byte of data) and 105. Understanding hexadecimal and binary numbering systems is essential in the field of computer science and programming.
To find the value of "f" in the equation 69 = 7f, follow these steps:

Step 1: Identify the given equation, which is 69 = 7f.

Step 2: Notice that you need to find the value of "f" and the equation shows that it is multiplied by 7.

Step 3: To isolate "f" and find its value, you need to perform the inverse operation, which in this case is division.

Step 4: Divide both sides of the equation by 7: (69 = 7f) / 7.

Step 5: Perform the division: 69 / 7 = 7f / 7.

Step 6: Simplify the equation: 9.857 = f.

So, the value of "f" is approximately 9.857.

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