Is triangle RWS triangle QWT

Answer:

thw answer is c if you count the blocks

Answer:$1680

Step-by-step explanation:

48x$35=$1680

a) She can make 400 milliliters of the fizzy drink.

b) The change does not affect the greatest amount of drink.

We know that the fizzy drink is 7 parts apple juice and 3 parts lemonade. And Kerry thinks that she has 280ml of apple juice and 180 ml lemonade.

If we divide the total amount of apple juice in 7 parts, then each part has:

280ml/7 = 40ml

Then we need 3 parts of 40ml of the lemonade, this is:

3*40ml = 120ml

Then the total amounf of drink fizz that she can make is:

280ml + 120ml = 400ml.

b) Now she has  160 ml of lemonade, but she needs 120 ml of it, so this change does not affect the greatest amount of fizzy drink she can make.

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Answer:

Step-by-step explanation:

5 times 25 3 times 25 add both anwsers

13 out of 25 pretzels are not checked or tested.

Let the 25 pretzels be:

1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25.

Every fifth pretzels is tested for weight.

Collect all the multiples of 5 till 25.

So, pretzels that are tested for weight are: 5, 10, 15, 20, 25.

Every third pretzel is tested for size

Collect all the multiples of 3 till 25.

So, pretzels that are tested for size are: 3, 6, 9, 12, 15, 18, 21, 24.

Now, pretzels that are not checked or tested are: 1, 2, 4, 7, 8, 11, 13, 14, 16, 17, 19, 22, 23.

They are 13 in number.

13 out of 25 pretzels are not checked or tested.

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Answer:

30

Step-by-step explanation:

You can use the triangle area theorem-

15x4(/2)=30

Answer: (√2)(2) = 2√2

Step-by-step explanation:

To simplify the expression 3√2 - √2, you can factor out the common term √2:

3√2 - √2 = (√2)(3 - 1)

Now, subtract the numbers in parentheses:

(3 - 1) = 2

(√2)(2) = 2√2

Answer:

360°.

Step-by-step explanation:

1) m∠1+m∠2=m∠3+m∠4=180°;

2) then m∠1+m∠2+m∠3+m∠4=360°

Answer:

$7402.50 I think

Step-by-step explanation:

3.5(5)= 17.5 percent

175/1000* 6300= 17.5*63= 1102.5

6300+ 1102.5=  7402.5

if my answer helps please mark as brainliest.

\((\stackrel{x_1}{-3}~,~\stackrel{y_1}{-11})\hspace{10em} \stackrel{slope}{m} ~=~ 4 \\\\\\ \begin{array}{|c|ll} \cline{1-1} \textit{point-slope form}\\ \cline{1-1} \\ y-y_1=m(x-x_1) \\\\ \cline{1-1} \end{array}\implies y-\stackrel{y_1}{(-11)}=\stackrel{m}{ 4}(x-\stackrel{x_1}{(-3)}) \implies y +11 = 4 ( x +3) \\\\\\ y+11=4x+12\implies {\Large \begin{array}{llll} y=4x+1 \end{array}}\)

The equation is:

Work/explanation:

Recall that the point slope formula is \(\rm{y-y_1=m(x-x_1)}\),

where m is the slope and (x₁, y₁) is a point on the line.

Plug in the data:

\(\rm{y-(-11)=4(x-(-3)}\)

Simplify.

\(\rm{y+11=4(x+3)}\)

Simplified to slope intercept:

\(\rm{y+11=4x+12}\)

\(\rm{y=4x+1}\) <- this is the simplified slope intercept equation

Answer:

w=40

Step-by-step explanation:

Let's solve your equation step-by-step.

w−8=32

Step 1: Add 8 to both sides.

w−8+8=32+8

w=40

Answer: x≤-6 or 0<x≤6.Option D.

Step-by-step explanation:

Given:

Subtract   from both sides,

0

Simplifying by taking common denominator:

0

Factoring numerator:

0

Computing the signs and selecting that one satisfies ≤ 0:

x≤ -6,0<x≤6.

Option D is the right answer.

Answer: 31.5 gallons

Step-by-step explanation:

0.7 gallon of water per minute

so 45 minutes = 45x0.7 = 31.5 gallons

Around 0.000125 or 0.0125% of the time, the song will be played exactly six out of seven days.

Every day represents a trial in this binomial probability issue, and there are only two potential results:

either the music is played (a success), or it is not (failure). We're looking for the likelihood that exactly 6 out of 7 trials will be successful.

The likelihood of success (performing the song) is 1/6, while the likelihood of failure (not playing the song) is 1 - 1/6 = 5/6, on any given day.

We can use the binomial probability formula to find the probability of exactly 6 successes in 7 trials:

P(6 successes) = (7 choose 6) * (1/6)⁶ * (5/6)¹

where (7 choose 6) is the number of ways to choose 6 days out of 7 to play the song, and is calculated as:

(7 choose 6) = 7! / (6! * 1!) = 7

Plugging in the values, we get:

P(6 successes) = 7 * (1/6)⁶ * (5/6)¹

P(6 successes) ≈0.00012502

Therefore, the probability that the song will be played on exactly 6 days out of 7 is approximately 0.000125 or 0.0125%.

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Answer:

question c because of the 10000 and 8%

Answer: question C

Step-by-step explanation:

I took the quiz

The amount of dry ingredients used in the cake recipe is approximately 7 cups.

We have,

3 ½ cups of flour, 2 ⅔ cups of sugar, and 1 ¾ cups of cocoa.

Now, first convert all quantity in same unit.

3 ½ cups of flour

= 3 cups + 0.5 cups

= 3 cups and 8 ounces.

and, 2 ⅔ cups of sugar

= 2 cups + 0.67 cups,

= 2 cups and 10.72 ounces.

and, 1 ¾ cups of cocoa

=1 cup + 0.75 cups

= 1 cup and 12 ounces.

So, the total amount

= 3 cups and 8 ounces + 2 cups and 10.72 ounces + 1 cup and 12 ounces = 6 cups and 14.72 ounces

= 7 cups

Therefore, the amount of dry ingredients used in the cake recipe is approximately 7 cups.

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Answer:

To find the answer, we can use the formula:

number of won games / total number of games played = percentage won

Let x be the total number of games played. We know that the percentage won is 65%, or 0.65 as a decimal. So we can set up the equation:

number of won games / x = 0.65

To solve for x, we can cross-multiply:

number of won games = 0.65x

We want to find a whole number value for x that makes sense. One way to do this is to try each answer choice and see if it gives a whole number value for the number of won games. Let's start with choice A:

If the team played 22 games, then the number of won games is:

number of won games = 0.65 * 22 = 14.3

This is not a whole number value, so we can rule out choice A.

We can repeat this process for each answer choice. When we try choice C, we get:

number of won games = 0.65 * 18 = 11.7

This is also not a whole number value, so we can rule out choice C.

When we try choice D, we get:

number of won games = 0.65 * 14 = 9.1

This is also not a whole number value, so we can rule out choice D.

Therefore, the only remaining answer choice is B, which gives us:

number of won games = 0.65 * 20 = 13

This is a whole number value, so the team could have played 20 games in total last season.

Just factor out the 3:

3m + 3n = 3 (m + n)

The graph of g(x) is obtained from the graph of f(x) by the following transformations:

- A horizontal stretch by a factor of 9. This is because the graph of g(x) is 9 times wider than the graph of f(x).

- A vertical translation down by 2 units. This is because the graph of g(x) is 2 units lower than the graph of f(x).

In other words, to obtain the graph of g(x) from the graph of f(x), we stretch the graph horizontally by a factor of 9 and then translate it down by 2 units.

Here is a more detailed explanation of the transformations:

- Horizontal stretch by a factor of 9: To stretch the graph horizontally by a factor of 9, we multiply all of the x-coordinates by 9. This means that every point on the graph of f(x) will be moved 9 units to the right on the graph of g(x).

- Vertical translation down by 2 units: To translate the graph down by 2 units, we subtract 2 from all of the y-coordinates. This means that every point on the graph of f(x) will be moved 2 units down on the graph of g(x).

The total number of miles Finley rode the bus on Saturday and Sunday is 7.98 miles

From the question, we are to determine the total distance travelled by Finley on Saturday and Sunday

From the given information,

On Saturday, Finley rode the bus from her apartment 3.35 miles to the city park and then 2.51 miles to the library

Total distance travelled on Saturday = 3.35 miles + 2.51 miles

Total distance travelled on Saturday = 5.86 miles

Also,

On Sunday, Finley rode the bus 2.12 miles to the art museum

Total distance travelled on Sunday = 2.12 miles

∴ Total distance travelled on Saturday and Sunday = 5.86 miles + 2.12 miles

Total distance travelled on Saturday and Sunday = 7.98 miles

Hence, the total number of miles Finley rode the bus on Saturday and Sunday is 7.98 miles.

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Answer: y = 2/3 x + 3

Step-by-step explanation:

You are supposed to find y = mx + b.

In that equation y = mx + b, b is the y intercept or the dot that passes through the y axis. The m in the equation is the slope, to find the slope you find the rise over run the simplify it as much as you can.

The given function y = 4(3/8)^x represents exponential decay.

As x increases, the value of y decreases at an increasingly rapid rate, reflecting the decay behavior of the function.

The given function is y = 4(3/8)^x. To determine if the function represents growth, decay, or neither, we need to examine the base of the exponent, which is (3/8).

When the base of an exponential function is between 0 and 1, such as (3/8) in this case, it represents exponential decay. This is because as the exponent (x) increases, the value of the function decreases.

In the given function, the coefficient 4 multiplied by the decaying exponential term (3/8)^x indicates that the function starts with an initial value of 4 and then exponentially decreases. The term (3/8)^x represents the decay factor, where x determines the extent of decay.

Therefore, we can conclude that the given function, y = 4(3/8)^x, represents exponential decay. As x increases, the value of y decreases at an increasingly rapid rate, reflecting the decay behavior of the function.

In summary, the given function y = 4(3/8)^x represents exponential decay.

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\(\large\underline{\sf{Solution-}} \)

Given expression is

\(\rm :\longmapsto\:\prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{ {( - 1)}^{n} \bigg( \dfrac{ tan^{4n} (x) + 1}{ tan ^{2n} (x) } \bigg)}\)

can be rewritten as

\(\rm \: = \: \prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{ {( - 1)}^{n} \bigg( \dfrac{ tan^{4n} (x)}{ tan ^{2n} (x)} + \dfrac{1}{ {tan}^{2n} (x)} \bigg)}\)

\(\rm \: = \: \prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{ {( - 1)}^{n} \bigg( {tan}^{2n}(x) + {cot}^{2n}(x) \bigg)}\)

can be further rewritten as

\(\begin{gathered}\rm \: = \: \prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{ {( - 1)}^{n} \bigg( {( {tan}^{2}x) }^{n} + {( {cot}^{2} x)}^{n} \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{\bigg( { {( - 1)}^{n} ( {tan}^{2}x) }^{n} + {( - 1)}^{n} {( {cot}^{2} x)}^{n} \bigg)} \\ \end{gathered}\)

\(\begin{gathered}\rm \: = \: \prod \limits^{ \infty }_{n = 1} \bigg( \dfrac{25}{777} \bigg)^{ \bigg( {( { - tan}^{2}x) }^{n} + {( { - cot}^{2} x)}^{n} \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg( {( { - tan}^{2}x) }^{1} + {( { - cot}^{2} x)}^{1} \bigg)} \times \bigg( \dfrac{25}{777} \bigg)^{ \bigg( {( { - tan}^{2}x) }^{2} + {( { - cot}^{2} x)}^{2} \bigg)} \times \bigg( \dfrac{25}{777} \bigg)^{ \bigg( {( { - tan}^{2}x) }^{3} + {( { - cot}^{2} x)}^{3} \bigg)} - - - \\ \end{gathered} \)

\(\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg( - {tan}^{2}x - {cot}^{2}x + {tan}^{4}x + {cot}^{4}x - {tan}^{6}x - {cot}^{6}x + - - \bigg)}\)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg(( - {tan}^{2}x + {tan}^{4}x - {tan}^{6}x + - - ) + ( - {cot}^{2}x + {cot}^{4}x - {cot}^{6}x + - -) \bigg)} \\ \end{gathered} \)

Using Sum of infinite GP series,

\(\begin{gathered} \purple{\rm :\longmapsto\:\boxed{\tt{ S_ \infty \: = \: \frac{a}{1 - r} \: where \: |r| < 1}}} \\ \end{gathered}\)

So, using this,

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg(\dfrac{ - {tan}^{2}x}{1 + {tan}^{2}x} + \dfrac{ - {cot}^{2}x}{1 + {cot}^{2}x} \bigg)} \\ \end{gathered} \)

We know,

\(\begin{gathered} \purple{\rm :\longmapsto\:\boxed{\tt{ 1 + {tan}^{2}x = {sec}^{2}x}}} \\ \end{gathered} \)

and

\(\begin{gathered} \purple{\rm :\longmapsto\:\boxed{\tt{ 1 + {cot}^{2}x = {cosec}^{2}x}}} \\ \end{gathered} \)

So, using this, we get

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg(\dfrac{ - {tan}^{2}x}{{sec}^{2}x} + \dfrac{ - {cot}^{2}x}{{cosec}^{2}x} \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{ \bigg(\dfrac{ - {sin}^{2}x}{{cos}^{2}x} \times {cos}^{2}x + \dfrac{ - {cos}^{2}x}{{sin}^{2}x} \times {sin}^{2}x \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{\bigg( - {sin}^{2}x - {cos}^{2}x \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{\bigg( -({sin}^{2}x + {cos}^{2}x) \bigg)} \\ \end{gathered} \)

\(\begin{gathered}\rm \: = \: \bigg( \dfrac{25}{777} \bigg)^{\bigg( -1 \bigg)} \\ \end{gathered} \)

\(\rm \: = \: \dfrac{777}{25}\)

Hence,

\(\begin{gathered} \\ \purple{\rm :\longmapsto\:\boxed{\tt{ \prod \limits^{ \infty }_{n = 1} \bigg( \frac{25}{777} \bigg)^{ {( - 1)}^{n} \bigg( \frac{ tan^{4n} (x) + 1}{ tan ^{2n} (x) } \bigg)} = \frac{777}{25} \: }}} \\ \end{gathered} \)

Answer:

Hey]

I got uu

Sorry for late reply

Step-by-step explanation:

It's

Dialiation

The reason for ∠1 = ∠4 and ∠2 = ∠3 is option a Alternate Interior Angles are ≅

Given,

Line A ║ Line B

The proof is ∠1 = ∠3

Here says the reason for  ∠1 = ∠4 and ∠2 = ∠3 is same.

We have to find the reason;

So,

From the figure,

∠1 = ∠4 ; Alternate Interior Angles are ≅

∠2 = ∠3 ; Alternate Interior Angles are ≅

Alternate Interior Angles

When a transversal connects two coplanar lines, alternate interior angles are created. They are located on the transverse sides of the parallel lines, but on the inner side of the parallel lines. At two different locations, the transversal passes through the two lines that are coplanar.

So,

The reason for ∠1 = ∠4 and ∠2 = ∠3 is option a Alternate Interior Angles are ≅

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The average rate of change of the function over the given interval is 9

Here, we want to calculate the average rate of change of the function within the given interval

Mathematically, given a function f(x) , the average rate of change of the function within the interval a ≤ x ≤ b is given below;

withe respect to this question;

a = 1

b = 4

f(a) = f(1) = 12

f(b) = f(4) = 39

The average rate of change within the given interval is thus;

Answer: i don’t kno I’m 6 years old

Step-by-step explanation:

The mean absolute deviation is 0.75

To calculate the mean absolute deviation (M.A.D.), you need to find the average of the absolute differences between each data point and the mean of the data set

From the information given, we have that the data set is;

8 9 9 7 8 6 9 8

Let's calculate the mean, we get;

Mean = (8 + 9 + 9 + 7 + 8 + 6 + 9 + 8) / 8

Mean = 64 / 8

Divide the values

Mean = 8

Let's determine the absolute difference, we get;

Absolute differences=

|8 - 8| = 0

|9 - 8| = 1

|9 - 8| = 1

|7 - 8| = 1

|8 - 8| = 0

|6 - 8| = 2

|9 - 8| = 1

|8 - 8| = 0

Find the mean of the absolute differences:

Average of absolute differences = (0 + 1 + 1 + 1 + 0 + 2 + 1 + 0) / 8

Absolute difference = 6 / 8 = 0.75

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Answer:

$11.84

Step-by-step explanation:

$1.48 x 8 = $11.84