The cost of a ticket t will be no more than 26$

Answer:

380 weight

Step-by-step explanation:

please brilliant answer me

Answer:

20 mm

95 mm

75 mm

3 inches

0.15 in/yr

Step-by-step explanation:

From the graph :

Sea height variation January 2000 = 20 mm

Sea height variation January 2020 = 95 mm

Difference in height variation :

Height 2020 - Height 2000

95mm - 20mm = 75mm

Expressing in inches

1mm = 0.04 inches

75mm = (75 * 0.04)in

= 3 inches

Rate of increase :

Difference in sea level height / difference in time

3 / (2020 - 2000)

3 / 20

= 0.15

Answer:

30

Step-by-step explanation:

Area of a parallelogram = base length * height

The parallelogram has a given base length of 10 cm and a given height of 3 cm

Hence, area = 10 * 3 = 30cm^2

The value of x for the second triangle if it is the reduction of the first drawing is 6.3 feet.

Given two triangles.

Also given that, the scale drawings given are the reduction of the figure.

Most probably, the second triangle must be formed after a reduction with a scale factor of k.

Let k be the required scale factor.

The value of k can be found by taking the ratio of the corresponding sides.

k = 5.2 / 10.4

  = 0.5

So all the corresponding sides will be half of the first triangle.

x = 0.5 × 12.6

  = 6.3 feet

Hence the value of x is 6.3 feet.

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The vertex of point A' in the dilated triangle A'B'C' is (6, 4.5).

1. Start by calculating the distance between the vertices of the original triangle ABC:

  - Distance between A(4, 3) and B(3, -2):

    Δx = 3 - 4 = -1

    Δy = -2 - 3 = -5

    Distance = √((-\(1)^2\) + (-\(5)^2\)) = √26

  - Distance between B(3, -2) and C(-3, 1):

    Δx = -3 - 3 = -6

    Δy = 1 - (-2) = 3

    Distance = √((-6)² + 3²) = √45 = 3√5

  - Distance between C(-3, 1) and A(4, 3):

    Δx = 4 - (-3) = 7

    Δy = 3 - 1 = 2

    Distance = √(7² + 2²) = √53

2. Apply the scale factor of 1.5 to the distances calculated above:

  - Distance between A' and B' = 1.5 * √26

  - Distance between B' and C' = 1.5 * 3√5

  - Distance between C' and A' = 1.5 * √53

3. Determine the coordinates of A' by using the distance formula and the given coordinates of A(4, 3):

  - A' is located Δx units horizontally and Δy units vertically from A.

  - Δx = 1.5 * (-1) = -1.5

  - Δy = 1.5 * (-5) = -7.5

  - Coordinates of A':

    x-coordinate: 4 + (-1.5) = 2.5

    y-coordinate: 3 + (-7.5) = -4.5

4. Thus, the vertex of point A' in the dilated triangle A'B'C' is (2.5, -4.5).

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Answer:

-m = x is the answer hope it helps

The remaining amount of salt that Tom needed to pour was 67.59 grams.

To subtract in mathematics is to take something away from a group or a number of objects.

In other meaning, subtraction is a mathematical operation such that two values are going to subtract and give a resultant value.

The group's total number of items decreases or becomes lower when we subtract from it.

As per the given,

The total amount that Tom needs to pour = 84.99 grams

Amount poured = 17.4 grams

Remaining = 84.99 grams - 17.4 grams = 7.59 grams

Hence "The remaining amount of salt that Tom needed to pour was 67.59 grams".

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Answer:

1.4oz

Step-by-step explanation:

You subtract the weight of the box and the bars with the empty box. Then divide the answer you got from that, with 12 and you get your answer.

The weight of each cereal bar is 1.4 oz.

"It is a statement which consists of equal symbol between two mathematical expressions."

For given example,

Let 'x' be the weight of single cereal bar.

A box contains 12 cereal bars.

The empty box weighs 1.75 oz.

The box and the bars weigh 18.55 oz.

This means the the total weight of the box is:

total weight = weight of the empty box + weight of 12 cereal bars

So, we get an equation,

⇒ 18.55 = 1.75 + ('x' × 12)

We solve above equation to find the weight of each cereal bar.

⇒ 18.55 = 1.75 + 12x

⇒ 12x = 16.8

⇒ x = (16.8)/12

⇒ x = 1.4 oz.

Therefore, the weight of each cereal bar is 1.4 oz.

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The standard error represents the average deviation of the sample means from the true population mean. Rounding this value to four decimal places, the standard error of X¯¯¯ is approximtely 0.6500 mpg.

A smaller standard error indicates that the sample means are more likely to be close to the population mean.To calculate the standard error of X¯¯¯, the mean from a random sample of 25 fill-ups by one driver, we can use the formula:

Standard Error (SE) = σ / sqrt(n),

where σ is the standard deviation and n is the sample size.

In this case, the standard deviation (σ) is given as 3.25 mpg, and the sample size (n) is 25.

Plugging in these values into the formula, we have:

SE = 3.25 / sqrt(25).

Calculating the square root of 25, we get:

SE = 3.25 / 5.

Performing the division, we find:

SE ≈ 0.65.

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Answer:

Step-by-step explanation:

Here you go mate

Use PEMDAS

Parenthesis

Exponent

Multiplication

Division

Addition

Subtraction

Step 1

3(-2x+4) =-6x-12  Equation/Question

Step 2

3(-2x+4) =-6x-12  Remove parenthesis

-6x+12=-6x-12

Step 3

-6x+12=-6x-12  Add 6x to sides

12=-12

Step 4

12=-12  Subtract 12 from sides

-24=0

Answer

No solutions

Hope this helps

Answer:

Step-by-step explanation:

Welp, we gotta solve for the solutions

Step 1

3(-2x + 4) = -6x – 12  Simplify

Step 2

3(-2x + 4) = -6x – 12  subtract 12 from the sides

-6x+12-12=-6x-12-12

-6x=-6x-24

Step 3

-6x=-6x-24  add 6x to the sides

-6x+6x=-6x-24+6x

0=-24 ??

Answer

No solution

Answer:

Length = 5

Width = 21

Step-by-step explanation:

(x)(x + 16) = 105

x^2 + 16x = 105

x^2 + 16x - 105 = 0

(x - 5) x ( x + 21) = 0

x - 10 = 0

x = 5

x + 21 = 0

x = -21

Now that we have the zeroes.

We have to find the most viable one to put in.

Using -21 would not make sense, so we will use 5.

Plug it in:

x = 5

(5) (5 + 16) = 105

5 ( 21) = 105

Note that the size of angle x = 115°. This is a problem relating to the sum of angles in a circle. See the computation below.

The sum of angles in a circle is always equal to 360 degrees or 2π radians.

This means that the sum of the measures of the angles formed by any number of rays or line segments that meet at a common point, or vertex, and whose endpoints lie on the circle, will always add up to 360 degrees or 2π radians. This property is often used in geometry and trigonometry to solve problems involving circles and angles.

With regard to the above problem,

We are given three angles in a circle named as follows:

a) 81°

b) 164°

c) x

The above rule state that

81 + 164 + x = 360°

thus, x = 360 - 81 - 164

x = 360 -245

x = 115°

Thus the value of ∠x is  115°

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Full Question:

See attached image.

Answer:

yauaiiiiiiiiii              abmsysuwgwlw    abusw uwy cwwkxasiusaaw

Step-by-step explanation:

The quadrilateral you're describing is a Kite. A kite is a quadrilateral with two pairs of consecutive congruent sides, and its diagonals meet at a right angle.

Answer:

No

Step-by-step explanation:

first one

2:8/3

Multiply by 3

6:8

Divide by 2

3:4

second one

2/3:6

Multiply by 3

2:18

Divide by 2

1:9

1:9 =\= 3:4

No

Answer:

the answer is c

Step-by-step explanation:

A.) 3^2+4^2=5^2

9+16=25

This is correct

B.) 2.5^2+5.6^2=37.61

6.4^2 = 40.96

This is not correct

C.) 9.6^2+12.8^2=256

16^2 = 256

This is correct

The amount of coffee which would fill the pot is 9500 milliliters.

To convert the volume of the pot from decimeters cubed (dm³) to milliliters (mL).

we need to know that 1 decimeter cubed is equal to 1000 milliliters.

1 dm³ = 1000 mL

Given that the pot has a volume of 9.5 decimeters cubed, we can calculate the equivalent volume in milliliters as follows:

9.5 dm³ * 1000 mL/dm³ = 9500 mL

Therefore, it would take 9500 milliliters of coffee to completely fill the pot.

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Answer:

a ) Upper bound of CI  is 7803483.87

b) The new upper bound is  8039767.74

Step-by-step explanation:

From sample data:

sample size    n  =  60

sample mean  x = 7500000

Sample standard deviation   s  =  1200000

a) Confidence Interval 95 %  then  significance level  α = 5 % o  α = 0.05

α/2 = 0.025     z(c) from z-table is  z(c) = 1.96

CI  95 % =  (   x  ±  z(c) * s/√n

CI  95 % =  (  7500000  ±  1.96 * 1200000/√60

CI  95 % =  (  7500000  ±  303483.87 )

CI  95 % =  ( 7196516.13  ;  7803483.87)

Then upper bound of CI  is 7803483.87

b) The company has to decrease the significance level equivalent to widen the confidence interval.

If CI now is   99.95 %    significance level is α = 0.0005 and

α/2 = 0.00025     z(c) for that α/2    is from z-table  z(c) ≈ 3.486

CI 99.95 %  = ( x ±  z(c)*s/√n

CI 99.95 %  =  7500000 ±  3.486*1200000/ √60

CI 99.95 %  =  (7500000 ±539767.74)

CI 99.95 %  = ( 6960232.26 ; 8039767.74)

The new upper bound is  8039767.74

Answer:

choice B

Step-by-step explanation:

using the formula:

\(theta \div 360\pi \times r ^{2} \)

Answer:

B

Step-by-step explanation:

Formula

\(\textsf{Area of a sector of a circle}=\left(\dfrac{\theta}{360^{\circ}}\right) \pi r^2\)

Solution

Given:

\(\begin{aligned}\implies \textsf{Area} & =\left(\dfrac{60^{\circ}}{360^{\circ}}\right) \pi \cdot 9^2\\\\ & = \dfrac16 \cdot \pi \cdot81\\\\ & = \dfrac{81}{6} \pi\\\\ & = \dfrac{27}{2} \pi \: \sf cm^2\end{aligned}\)

To prove that there are only these five regular polyhedra, we can consider Euler's polyhedron formula, which states that for any convex polyhedron, the number of vertices (V), edges (E), and faces (F) satisfy the equation V - E + F = 2.

The five regular polyhedra, also known as the Platonic solids, are the only convex polyhedra where all faces are congruent regular polygons, and the same number of polygons meet at each vertex.

The five regular polyhedra are:

1. Tetrahedron: It has four triangular faces, and three triangles meet at each vertex.

2. Cube: It has six square faces, and three squares meet at each vertex.

3. Octahedron: It has eight triangular faces, and four triangles meet at each vertex.

4. Dodecahedron: It has twelve pentagonal faces, and three pentagons meet at each vertex.

5. Icosahedron: It has twenty triangular faces, and five triangles meet at each vertex.

To prove that there are only these five regular polyhedra, we can consider Euler's polyhedron formula, which states that:

"for any convex polyhedron, the number of vertices (V), edges (E), and faces (F) satisfy the equation V - E + F = 2".

For regular polyhedra, each face has the same number of sides (n) and each vertex is the meeting point of the same number of edges (k). Therefore, we can rewrite Euler's formula for regular polyhedra as:

V - E + F = 2  

=>  kV/2 - kE/2 + F = 2  

=>  k(V/2 - E/2) + F = 2

Since each face has n sides, the total number of edges can be calculated as E = (nF)/2, as each edge is shared by two faces. Substituting this into the equation:

k(V/2 - (nF)/2) + F = 2  

=>  (kV - knF + 2F)/2 = 2  

=>  kV - knF + 2F = 4

Now, we need to consider the conditions for a valid polyhedron:

1. The number of faces (F), edges (E), and vertices (V) must be positive integers.

2. The number of sides on each face (n) and the number of edges meeting at each vertex (k) must be positive integers.

Given these conditions, we can analyze the possibilities for different values of n and k. By exploring various combinations, it can be proven that the only valid solutions satisfying the conditions are:

(n, k) pairs:

(3, 3) - Tetrahedron

(4, 3) - Cube

(3, 4) - Octahedron

(5, 3) - Dodecahedron

(3, 5) - Icosahedron

Therefore, there exist only five regular polyhedra.

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Answer:

Step-by-step explanation:

The largest number she uses for a random number is 100. The smallest is one.

A wand comes up 47% of the time. Since it is the most common event, you could put it first and let the range be 1 to 47 inclusive.

But any range will work as long as there are 47 numbers between the beginning and the end, like 30 and 77. This looks like it won't work, but it will. It's just a little awkward. One of the other 2 might have to be split.

The Amulet can go from 78 to 100 which takes up 22 numbers. The other 13 can go before the 30

Answer:

Rs.18

Explanation:

\(T= 6 months = 1/2 year\)

\(R=6\)%

\(TD=\frac{BD(100)}{100+TR} = \frac{18.54(100)}{100+((\frac{1}{2}) 6)}=Rs.18\)

Answer:

y = 4x - 11

Step-by-step explanation:

The general equation of the slope-intercept form of a line is given by:

y = mx + b, where

We can find b, the y-intercept of the line, by plugging in 4 for m and (3, 1) for (x, y) in the slope-intercept form:

1 = 4(3) + b

1 = 12 + b

-11 = b

Thus, the y-intercept is -11.

Thus, the equation of the line with a slope of 4 passing through the point (3, 1) in slope-intercept form is y = 4x - 11

The answer is:

Work/explanation:

First, we will write the equation in point slope:

\(\sf{y-y_1=m(x-x_1)}\)

where m = slope;

(x₁,y₁) is a point on the line.

Plug in the data:

\(\sf{y-1=4(x-3)}\)

Simplify

\(\sf{y-1=4x-12}\)

Add 1 on each side

\(\sf{y=4x-12+1}\)

\(\sf{y=4x-11}\)

Answer:

eighteen trillion one hundred fifty-two billion eight hundred nine million nine hundred forty-two thousand five hundred eighty-nine

Answer:

eighteen trillion, one hundred fifty two billion, eight hundred and nine million, nine hundred forty two thousand, five hundred and eighty nine

Step-by-step explanation:

start at the left. count each ten. go 10s, hundreds, thousands. work yor way up to the quadrillion.  it goes 10(ten), 100(hundred), 1,000(thousand), 10,000(ten-thousand), 100,000(hundred thousand), 1,000,000(million), 10,000,000(ten million), 100,000,000(hundred million), 1,000,000,000(billion), 10,000,000,000(ten billion), 100,000,000,000(hundred billion), 1,000,000,000,000(trillion), 10,000,000,000,000(ten trillion)

The line segment FG represent the volume of water decreases in Katherine's water bottle.

From the given graph, x-axis represents the distance from home (km) and the y-axis represents the volume (L).

The line segment FG represent the volume of water decreases in Katherine's water bottle, the line segment HI represent the volume of water increases in Katherine's water bottle and the line segment KL represents there is no change in water level.

Therefore, the line segment FG represent the volume of water decreases in Katherine's water bottle.

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The solutions of the given equations are grouped into negative or positive as follows:

-9x=36= negative

-3b-12=-7b = positive

-8.2d+28.1=3.6d = positive

For -9x=36;The final result is a negative result because of the following;

-9x= 36

X= -36/9

X= -4

For -3b-12=-7b;The final result is a positive result because of the following;

-3b-12=-7b

-3b+7b =12

4b=12

b= 12/4= 3

-8.2d+28.1=3.6d;The final result is a positive result because of the following;

-8.2d+28.1=3.6d

28.1= 3.6d+8.2d

28.1 = 11.8d

28.1/11.8 = d

d= 2.4

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Answer:

its the first one and the last one ..that's the answer.