2
7
) Write down a rational number which lies between
and
3
11​

Answer:

Step-by-step explanation:

I think 33°

Answer:

its 34 i think

Step-by-step explanation:

Answer:

5 cms

Step-by-step explanation:

This is assuming that it is equilateral and that n is the length of one side

A situation that could be represented by the expression is that a can of oil contains 4g of oil. How many cans can be gotten if it's poured into smaller cans of 1 1/3 gram.

An expression is simply used to show the relationship between the variables that are given.

The is represented as:

= 4 ÷ 1 1/3

= 4 ÷ 4/3

= 4 × 3/4

= 3

Therefore, it can be poured into 3 smaller cans.

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The missing lengths  in the triangles are h = 3/2√2 and b = 4√3

Triangle a and b

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

A special right triangle

For a right triangle with an angle of 45 degrees

The measure of the leg is

h = Hypotenuse/√2

So, we have

h = 3/√2

Evaluate

h = 3/2√2

For the other triangle, we have

sin(60) = b/6

So, we have

b = 6/sin(60)

Evaluate

b = 4√3

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Answer:

y = 3x + 12

Step-by-step explanation:

Slope of y = 3x + 5 is 3

Line parallel will have same slope 3

Line intersects point at (-2, 6)

Replace into y = mx + b to find

6 = 3(-2) + b

6 = -6 + b

12 = b

Equation of line:

y = 3x + 12

Answer:

y = 3x + 12

Step-by-step explanation:

Lines parallel to each other will have the same slope but different y-intercepts. This means that the equation of this parallel line has a slope of 3.

y = 3x + b

Now we need to find the y-intercept by plugging in the point (-2, 6) into the equation. (Replace x with -2 and y with 6.) Then we solve it.

y = 3x + b

6 = 3(-2) + b

6 = -6 + b

+6 +6

12 = b

The y- intercept is 12. So the equation of the parallel line is y = 3x + 12

Answer:1. 22

2. 35

Step-by-step explanation:

Answer:

1. $18.00   2. $15.00 your welcome and i hope it helps

Step-by-step explanation:

The equation sin\((tan^(-1)(x))\) = cos\((sin^(-1)(x/2))\) holds true when x is equal to ±√2.

The given equation is \(sin(tan^(-1)(x)) = cos(sin^(-1)(x/2)).\)

Let's simplify both sides of the equation separately:

On the left side:

\(sin(tan^(-1)(x))\)

We know that \(tan^(-1)(x)\) is the inverse tangent function, which returns an angle whose tangent is x. Let's denote this angle as θ.

\(tan^(-1)(x)\) = θ

Then, we have:

sin(θ)

By using the Pythagorean identity \(sin^2\)(θ) + \(cos^2\)(θ) = 1, we can determine the value of sin(θ) when tan(θ) = x:

tan(θ) = x

\(sin^2(θ) / cos^2(θ) = x^2 / 1\)

\(sin^2(θ) = x^2(1 + cos^2(θ))\)

\(sin(θ) = ±(x / sqrt(1 + x^2))\)

On the right side:

\(cos(sin^(-1)(x/2))\)

We know that \(sin^(-1)(x/2)\) is the inverse sine function, which returns an angle whose sine is x/2. Let's denote this angle as φ.

\(sin^(-1)(x/2) = φ\)

Then, we have:

cos(φ)

Using the Pythagorean identity \(sin^2\)(φ) + \(cos^2\)(φ) = 1, we can determine the value of cos(φ) when sin(φ) = x/2:

sin(φ) = x/2

\(cos^2\)(φ) = 1 -\((x^2 / 4)\)

cos(φ) = ±sqrt(1 -\((x^2 / 4))\)

Comparing the expressions for sin(θ) and cos(φ), we can see that:

±(x / sqrt\((1 + x^2))\) = ±sqrt(1 - \((x^2 / 4))\)

To simplify further, we can square both sides of the equation:

\((x^2 / (1 + x^2)) = 1 - (x^2 / 4)\)

Multiplying both sides by \((1 + x^2)\) and 4, we get:

\(4x^2 = (1 + x^2)(4 - x^2)\)

Expanding the right side, we have:

\(4x^2 = 4 - x^4 + 4x^2 - x^2\)

Simplifying, we obtain:

\(0 = -x^4 + 4\)

Rearranging the equation, we get:

\(x^4 = 4\)

Taking the fourth root of both sides, we find:

x = ±√2

Therefore, the equation sin\((tan^(-1)(x))\) = cos\((sin^(-1)(x/2))\)holds true when x is equal to ±√2.

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sin(tan^−1x)= cos(sin^−1(x​/2)). Simplify the equations.

The number of bleacher seats that the stadium will include will be 8000 seats.

In this situation, the The team's policy is to have a 3:2 ratio of premium seats to bleacher seats.

Therefore, the total number of premium seats are:

= 4500 + 7500

= 12000

The number of bleachers will be:

= 2/3 ×12000

= 8000

Therefore, the number of bleacher seats that the stadium will include will be 8000 seats.

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Answer: b

Step-by-step explanation:

Answer:

see below

Step-by-steK and P are real numbers and K is called the coefficient first find the power of the providers function is even or odd the functions power is for which is even then find the constant coefficient is negative or positive functions constant is -5 which is negative

To paint the circular table top Beth need to buy 2 cans of paint .

In the question ,

it is given that ,

the radius of the circular table top is = 3 feet

So , the area of the circular table top is = π*r² = π*(3)²

= 9π

= 28.26

also given that

area covered by 1 small can of paint = 15 sq. feet

So , the number of cans needed to paint the table top is = (area of table top)/(area covered by 1 small can of paint)

On substituting the values , we get

number of cans needed to paint the table top is = 28.26/15

= 1.884

≈ 2

Therefore , To paint the circular table top Beth need to buy 2 cans of paint  .

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Answer:

Step-by-step explanation:

2(L+B)

Where L is the length and B is the breadth.

Answer:

48

Step-by-step explanation:

Answer:

Hey there!

p(x)=7x+25

7x+25=60

7x=35

x=5

Let me know if this helps :)

Answer:

r = 2.7%

Step-by-step explanation:

Interest rate compounded continuously

r = ln(A/P) / t

Where,

r = interest rate

A = future value

P = principal

t = time

r = ln(A/P) / t

r = ln(13,006.40/8,000) / 18

= ln(1.6258) / 18

= 0.4860000023303 / 18

= 0.0270000001294

Approximately

r = 0.027

Convert value of r to percentage

r = 0.27 × 100

r = 2.7%

\({ \qquad\qquad\huge\underline{{\sf Answer}}} \)

Let's solve ~

\(\qquad \sf  \dashrightarrow \: \cfrac{1}{b} + 10 = \cfrac{9}{b} + 7\)

\(\qquad \sf  \dashrightarrow \: \cfrac{9}{b} - \cfrac{1}{b} = 10 - 7\)

\(\qquad \sf  \dashrightarrow \: \cfrac{8}{b} = 3\)

\(\qquad \sf  \dashrightarrow \: b = \cfrac{8}{3} \)

Answer:

\(b=\dfrac{8}{3}\)

Step-by-step explanation:

Given equation:

\(\dfrac{1}{b}+10=\dfrac{9}{b}+7\)

Subtract 10 from both sides:

\(\implies \dfrac{1}{b}+10-10=\dfrac{9}{b}+7-10\)

\(\implies \dfrac{1}{b}=\dfrac{9}{b}-3\)

Multiply both sides by b:

\(\implies \dfrac{1 \cdot b}{b}=\dfrac{9 \cdot b}{b}-3b\)

\(\implies 1=9-3b\)

Add 3b to both sides:

\(\implies 1+3b=9-3b+3b\)

\(\implies 3b+1=9\)

Subtract 1 from both sides:

\(\implies 3b+1-1=9-1\)

\(\implies 3b=8\)

Divide both sides by 3:

\(\implies \dfrac{3b}{3}=\dfrac{8}{3}\)

\(\implies b=\dfrac{8}{3}\)

Answer:

20

Step-by-step explanation:

Answer:

20

Step-by-step explanation:

3/4 is fifteen so you divide 15 by 3 to get 5, so if 5 time 3 id 15 then 5 times 4 is 20

hope this helps!

If SStotal = 20 and SSbetween = 14, the SSwithin = B. 6. To calculate the value of SSwithin, we can use the formula: SSwithin = SStotal - SSbetween

The terms you need to know are

1. SStotal: The total sum of squares, which represents the total variability in the data.

2. SSbetween: The sum of squares between groups, which represents the variability due to differences between groups.

3. SSwithin: The sum of squares within groups, which represents the variability due to differences within each group.

Now, let's answer your question step-by-step.

Step 1: Understand the relationship between SStotal, SSbetween, and SSwithin.

The total sum of squares (SStotal) is equal to the sum of squares between groups (SSbetween) plus the sum of squares within groups (SSwithin).

In mathematical terms: SStotal = SSbetween + SSwithin

Step 2: Use the given values to calculate SSwithin.

You are given that SStotal = 20 and SSbetween = 14.

We can plug these values into the equation to find SSwithin: 20 = 14 + SSwithin

Step 3: Solve for SSwithin.

To find the value of SSwithin, we can simply subtract SSbetween from SStotal:

SSwithin = SStotal - SSbetween SSwithin

SSwithin = 20 - 14 SSwithin

SSwithin = 6

So, the correct answer is B. SSwithin = 6.

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Answer:

1. b

2. -16

Step-by-step explanation:

1. -1+2 is equal to 1 so it works

You plug in each of the coordinates x and y variables on the graph and find one that satisfies the equation.

2. -(-4)(-5) is -20

-(-4) is = 4

-20+4 is -16

The plan that is most useful for demonstrating a new technology or service or to reach a market that is widely spread out is a proof-of-concept website

The statement about the market section of the classic business plan that is not true is that some people prefer to relocate the competition and competitive advantage section from the market section to the industry section.

A critical risk to the success of your business plan is Overlooked competition.

The pitch deck categories that is sometimes given in the form of a user's experience is Problem slide.

There are two goals you can seek in the "ask" of your elevator pitch. One is to build your network and the other is to get the listener to Make a micro-commitment

A good marketing strategy is most likely to focus on the longer-term competitive plan.

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Answer:The value of 147 + (-43) + (-16) is 88.

Step-by-step explanation:

88

its basically 147 - 43 - 16=88

The probability that the point between a and b on each number line is chosen at random and is between c and d can be calculated using geometric probability.

Let the length of the segment between a and b be L1 and the length of the segment between c and d be L2. The probability of choosing a point between a and b at random is the same as the ratio of the length of the segment between c and d to the length of the segment between a and b.

Therefore, the probability can be expressed as:

P = L2/L1

In conclusion, the probability that the point between a and b on each number line is chosen at random and is between c and d is given by the ratio of the length of the segment between c and d to the length of the segment between a and b.

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Answer:

New price = 0.06 x Original price

New price $1,968

Answer:

I dont see any numbers?

The radius of the circle is approximately 10.17 units (rounded to two decimal places).

To find the radius of the circle, we need to use the formula that relates the central angle to the length of the arc and the radius of the circle. The formula is given as:

arc length = radius x central angle

In this case, the arc length is given as 24.4 and the central angle is given as 2.4 radians. Substituting these values in the formula, we get:

24.4 = r x 2.4

Solving for r, we get:

r = 24.4 / 2.4

r ≈ 10.17

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Answer:

Step-by-step

3

Answer:

78 m²

Step-by-step explanation:

V = bh

V = 13 m × 6 m

V = 78 m²

The frictional force acting on the cylinder is F= (4.0N)i when a fishing line wrapped around a uniform solid cylinder exerts a constant, horizontal force on it of magnitude 12 app n.

Given that,

A fishing line wrapped around a uniform solid cylinder exerts a constant, horizontal force on it of magnitude 12 app n. The cylinder has a radius of 0.10 m, a mass of 10 kg, and rolls smoothly on the horizontal surface.

We have to find what is the cylinder being frictionally forced by.

We know that,

To ensure that the angular acceleration is positive, we make the unorthodox decision to treat the clockwise sense as positive (as is the linear acceleration of the center of mass, since we take rightward as positive). Applying the linear form of Newton's second law results in

(12 N)−f=Ma

Therefore, f=−4.0 N.

The friction force is discovered to point rightward with a magnitude of 4.0 N, or, in contrast to what we thought when formulating our force equation,

F= (4.0N)i

Therefore, The frictional force acting on the cylinder is F= (4.0N)i when a fishing line wrapped around a uniform solid cylinder exerts a constant, horizontal force on it of magnitude 12 app n.

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