On a map, 1 inch equals 5 miles. two cities are 8 inches apart on the map. what is the actual distance between the cities?

Answers

Answer 1
If 1 inch equals 5 miles then 8 inches equals 5 x 8 = 40 miles.
Answer 2

The actual distance between the cities are 40 miles.

What is the scale factor?

The scale factor states the scale or measurement by which a figure is bigger or smaller than the other figure. The size by which the figure would be reduced or enlarged is called its scale factor.

According to the question we are given that On a map, 1 inch equals 5 miles. two cities are 8 inches apart on the map.

that is, 1cm : 5 miles

Here two cities are 8 inches apart on the map.

then 8 inches equals to

5 x 8 = 40 miles.

The actual distance is 40 miles.

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Related Questions

Of five letters (a, b, c, d, and e), two letters are to be selected at random. how many possible selections are there

Answers

You can use C(5,2) which is [tex]5*4/2[/tex] which makes 10!

The lengths of the sides of a right triangle are a and b, and the hypotenuse is
c. find the area of the triangle. a=2 squareroot 3; c=4 a = sq. ft.

Answers

a^2+b^2=c^2
(2sqrt3)^2+b^2=16
12+b^2=16
solve for b
b=2
Now triangle area is A=1/2 bh
so
A=(1/2)(2)(2sqrt3)
A=2sqrt3

Answer:

Area is 2√3 ft².

Step-by-step explanation:

Given,

A right triangle having sides,

a = 2√3 ft,

c = 4 ft,

Where, c is the hypotenuse of the triangle,

If b is the other leg of the triangle,

By the pythagorean theorem,

[tex]c^2=a^2+b^2[/tex]

[tex]4^2=(2\sqrt{3})^2+b^2[/tex]

[tex]16=12+b^2[/tex]

[tex]4=b^2[/tex]

[tex]\implies b = 2[/tex]

Hence, the area of the given triangle is,

[tex]A=\frac{1}{2}\times a\times b[/tex]

[tex]=\frac{1}{2}\times 2\sqrt{3}\times 2[/tex]

[tex]=\frac{4\sqrt{3}}{2}[/tex]

[tex]=2\sqrt{3}\text{ square ft}[/tex]

Write the sum using summation notation, assuming the suggested pattern continues.

2 - 12 + 72 - 432 + ...

Answers

Answer: [tex]\displaystyle \sum_{k=1}^{n}2(-6)^{k-1}[/tex]

The first term is a = 2. The common ratio is r = -6. You start off with 2 and multiply each term by -6 to get the next term. 

eg: 2*(-6) = -12 ---> -12*(-6) = 72 etc etc

If you want the series summation to go on forever, then replace the 'n' up top with the infinity symbol [tex]\infty [/tex]

Note: Because |r| < 1 is not true (r < 1 in this case), this means that the series diverges.

Answer:

[tex]\displaystyle \sum_{k=1}^{n}2(-6)^{k-1}[/tex]

Step-by-step explanation:

we have to write the sum using summation notation of the following series:

2-12+72-432+...

which could also be written as:

2+(-12)+72+(-432)+...

We observe that first term=2

second term=2×-6

Third term=2×-6×-6

Fourth term=2×-6×-6×-6

nth term=[tex]2\times (-6)^{n-1}[/tex]

Hence, the series sum=   [tex]\displaystyle \sum_{k=1}^{n}2(-6)^{k-1}[/tex]

1. A ladybug lands on the end of a pinwheel that is spinning at a steady speed. The equation y = –7 sin (0.4πx) + 11 gives the height of the ladybug y, in centimeters, above the ground x seconds after landing. What is the diameter of the pinwheel

Answers

That question isn't nearly as hard as they want it to be.  The "a" in the sin function is the altitude of the function...how high it goes up and how low it goes down.  The negative in front of the 7 just means that it starts going down before it goes up (a classic sine wave goes up and then down; the negative just reverses that).  From the wave's midpoint on the y axis, which is 11 (hence, the +11 in the equation), the wave goes up 7 (to a y value of 18) and then goes down 7 (to a y value of 4).  Because it goes up 7 and then down 7, the diameter of the pinwheel is 14. The sin wave mimics the round and round motion of the pinwheel.  You could have been able to tell that it was 14 just by looking at what the altitude was.  The altitude is always the number the wave goes up and down from its midpoint. 7 up and 7 down makes 14 altogether.

The shoe store has twice as many black shoes as it does brown shoes. The total number of shoes is 66. How many brown shoes are there?

Answers

[tex]Black=2\times\ Brown[/tex]
[tex]Black\ +\ Brown=66[/tex]
[tex]2Brown+Brown=66[/tex]
[tex]3Brown=66[/tex]
[tex]Brown=22[/tex]
[tex]Black=2Brown[/tex]
[tex]Black=2(22)[/tex]
[tex]Black=44[/tex]

There are 22 Brown shoes and 44 Black shoes. 
Final answer:

To solve the problem, denote the number of brown shoes as x, and the black shoes as 2x, as the store has twice as many black shoes. The total number of shoes is x + 2x = 66. Solving this gives us x (brown shoes) as 22.

Explanation:

The subject is concerning a mathematical problem involving ratios. In the given problem, it is stated that the shoe store has twice as many black shoes as brown shoes, and the total number of shoes is 66. Here's a step-by-step process to solve it:

Let's denote the number of brown shoes as x. Therefore, due to the problem stating that there are twice as many black shoes, the number of black shoes will be 2x.The total number of shoes is the sum of the brown shoes (x) and the black shoes (2x), thus the equation becomes: x + 2x = 66.Solving this equation gives us:3x = 66.Divide both sides of the equation by 3 to isolate x, which gives us x = 22.

Therefore, there are 22 brown shoes in the store.

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________ probability is used when we know the number of possible outcomes of the event of interest and the total number of possible outcomes in the sample space.

Answers

The answer in the blank is classical.

Assume the birth of a boy or a girl is equally likely. The probability that a single child is born a girl is 1/2. What is the probability that the next child born to the same familiy will also be a girl?

Answers

for both children to be girls, the probability is 1/4

probability is 1/4 (b)

Step-by-step explanation:

Which expression can be written as x + 4 = x^2? Assume x > 0

Answers

x+4=x^2
Root both sides
[tex] \sqrt{x+4} = \sqrt{x^{2} } [/tex]
Simplify the right side to get x.

Final answer: C

DATA MANAGEMENT GRADE 12! HELP

Between periods at a hockey game, some fans are selected to shoot a puck at the net from each of 10 m, 15 m and 30 m, with winnings of $50, $100 and $1000 per goal scored, respectively. The chance of scoring from each position has been estimated to be 60%, 20% and 2%, respectively. What is the expected payout per fan? Question 6 options: $140 $70 $2300 $26 620

Answers

There are winnings of $50 ( 60% ), $100 ( 20% ) and $1,000 ( 2% ).
$50 * 0.6 = $30
$100 * 0.2 = $20
$1,000 * 0.02 = $20
$30 + $20 + $20 = $70
Answer: The expected payout per fan is $70.

50 POINTS!!!!!!!!!
Find a number that is between 7/11 and 0.75, theres a line on top of 75
77/99
23/33
25/44
76/99

To convert 0.9 to a fraction, Lauren wrote n=0.9 as her first step. For her second step, what should she multiply both sides of that equation by?
10
100
1000
10000

Which number is between 1/7 and 0.2 ?
9/35
6/35
2/9
1/9

Which fraction shows 5.2 as the quotient of two integers?
11/2
21/5
26/5
51/10

Answers

22/33, 10, 6/35, 26/5 is your answers in order from top to bottom.
1) 25 / 44
2) 10
3) 6 / 35
4) 26 / 5

What can you say about the nature of any other zeros of the quadratic equation which has one complex zero? Explain your answer.

Answers

To know the roots or the zeros of a quadratic equation of the form ax^2 + bx +c = 0, you use the quadratic formula:

[tex]x= \frac{-b+/- \sqrt{ b^{2}-4ac } }{2a} [/tex]

where a and b are coefficients of the variables and c is the constant in the quadratic equation. The nature of the roots could be real or complex. Real roots are those in whole numbers, fractions or decimals. Complex roots involve a term 'i' which is equal to √(-1). It stands for imaginary. You can get complex roots if the discriminant, the term with the square root in the quadratic formula, is negative. For example, if √(b^2-4ac) = √-50, that is imaginary which is equal to 50i. Also, notice that before the discriminant, there is a +/- sign. Therefore, if one of the complex roots is, say 6+50i, then the other root must be 6-50i.

If a car is $27,000 and loses 15% of its value each year what will be the value in 5 years

Answers

$27,000

10%- $2,700.
5%- $1,350.

$2,700+ $1,350 = $4,050.

$4,050 × 5 = $20,250.

$27,000 - $20,250 = $6,750.

the value will be $6,750.

(05.05)On the coordinate plane below, what is the length of AB?

A coordinate plane is shown with the following points A at negative 9, 4; B at 5, 4; C at 5, negative 5; D at negative 9, negative 5. All points are connected to create a rectangle.

8 units
9 units
14 units
15 units

Answers

Point A(-9, 4) and point B(5, 4)

Notice that the two points have the same y-coordinate and this means, the line is horizontal from x = -9 and x = 5

Hence the length of AB is 14 units

Answer:

14 units

Step-by-step explanation:

both points have the same y-coordinate, so therefore, the line is horizontal from x = -9 and x = 5 9        (plus I did the 5.05 math quiz segment two 6th grade)

How do you solve equations for indicated variables?

ax+r=7
Solving for x?

Answers

You would subtract R from both sides so it would look like

ax=-r+7
then you would divide both sides by A
so then X = A/(-r+7)
and now you can plug in for A and R to solve

The solution is x = (7 - r) / a.

To solve the equation ax + r = 7 for x, follow these steps:

Subtract r from both sides of the equation:

ax + r - r = 7 - r

This simplifies to:

ax = 7 - r

Divide both sides by a:

x = (7 - r) / a

Substitute the value of x back into the original equation to ensure it is correct.

Which is an undefined term that is useful for defining a circle?
a. angle
b. distance
c. line
d. segment

Answers

the answer is a point 

given that (6,-8) is on graph f(x), find the corresponding point for the function f(-1/2x)

Answers

Set the argument -1/2x equal to the x coordinate of the given point 6. Solve for x

-1/2x = 6
x = 6(-2)
x = -12

So x = -12 makes the equation -1/2x = 6 true. 

If we plug x = -12 into f(-1/2x) we get f(6)

Since we know that (6,-8) is on the graph of f(x), we know that (-12,-8) is on the graph of f(-1/2x)

What happens is that there's a reflection over the y axis (due to the minus sign in -1/2x) and there's a horizontal stretch by a factor of 2. So the graph of f(-1/2x) appears to be wider than f(x).

In summary, the final answer is (-12,-8)

A spherical scoop of ice cream is placed on top of a hollow ice cream cone. the scoop and cone have the same radius. the ice cream melts completely and it fills the cone to the top. how many times greater is the height of the cone than the radius of the cone?

Answers

The figure shown below illustrates the problem.

The volume of the empty cone is
V₁ = (1/3) π r²h

The volume of the sphere is
V₂ = (4/3) π r³

Because the melted ice cream completely fills the cone, therefore
V₁ = V₂
(1/3) π r² h = (4/3) π r³
Divide each side by (1/3) π r².
h = 4r

Answer:
The height of the cone is 4 times greater than the radius f the cone.

K is the midpoint of line segment lm. the coordinates of k are (5, 12) and the coordinates of l are (2, 6), find the coordinates of m.

Answers

midpoint (K) is (5,12)

L = (2,6)
M = (x2,y2)

midpoint = (x1 + x2)/2 , (y1 + y2) / 2
m = (2 + x2) / 2 , (6 + y2)/2

(2 + x) / 2 = 5
2 + x = 5 * 2
2 + x = 10
x = 10 - 2
x = 8

(6 + y) / 2 = 12
6 + y = 12 * 2
6 + y = 24
y = 24 - 6
y = 18

so M = (8,18) <==

What is the answer to this?

Answers

Hello there!

5/8 = x+7/ 2
We need to start by doing cross multiply
(8)(2) = (x+7)*5
16 = 5x + 35
5x = 35 - 16
5x =-19
x = -19/5

The correct answer is -19/5

--------------------------------------------------------------------------
The mistake is easy to see.
Instead of doing 35 - 16 { they did 35+16 which is wrong because you are transferring 16 to the opposite so you must change the positive sign as well.}

I hope that helps, please let me know if you have further questions about my answer.

Write the equation in vertex form

f (x)= x^2-10x+16

Answers

You complete the square. There is actually a trick to it. If everything is on the same side, you make x^2-10x into (x-5)^2. You divide b/2 and insert that into the perfect square. You then subtract 25 because FOIL tells you that you need to add 25 when in fact you subtract 25 because you are on the same side. 

In final terms, it becomes (x-5)^2+16-25=(x-5)^2-9.

URGENT!!

what is this graph considered:
A: Bimodal Skewed
B: Bimodal Symmetric
C: Unimodal Skewed
D:Uniform
E: Unimodal Symmetric

Answers

I think the correct answer would be B. The graph in the attached image would most likely be described as a bimodal symmetric. A bimodal graph would be a graph which has two peaks. From the image, we have 3 peaks so it should be a multimodal but it is not in the choices the closest would be a bimodal one. Each group of the peak shows a symmetrical distribution since the left side and the right side are almost mirrors of each other which is seen for all the three peaks. So, the graph should be a bimodal symmetric distribution.

Use the quadratic formula to solve the equation. If necessary, round to the nearest hundredth. −6y2 − 9y = −1

Answers

[tex]-6y^2 - 9y = -1 [/tex]

[tex]y= \dfrac{-9+ \sqrt{9^2-4*-6} }{2*6}, \dfrac{-9-\sqrt{9^2-4*-6}}{2*6} [/tex]


[tex]y= \dfrac{-9+ \sqrt{105} }{12}, \dfrac{-9- \sqrt{105} }{12} [/tex]

Which expression gives the same result as ∑4i=0(5)(1/3)i?

Answers

The symbol, ∑ is a summation sign that drills us to sum the elements of a sequence. The variable of summation is represented by an index that is placed under the summation sign and is often embodied by i. The index is always equal to 1 and adopt values beginning with the value on the right hand side of the equation and finishing it with the value over head the summation sign. So in the expression ∑4i = 0(5)(1/3)i will be the same as:


∑4i = 0(5)(1/3)i

= (1/3)⁰ + (1/3)¹ + (1/3)² + (1/3)³ + (1/3)⁴ + (1/3)⁵

= 364/243


It means in the expression that the term 1/3 is added 5 times raising from a value of 0 until 5 and so you will have an answer of 364/243.

Use the pythagorean theorem to find the distance between x(7,11) and y(-1,5)..

Answers

so, if the legs are a and b and the hypothuse is c then
a²+b²=c²

the distance bewteen the points is the hyptohuse

the legs are the distances between th x and y values

so
(7,11) and (-1,5)
distances between the x values are 1 leg
that is from 7 and -1, a distance of 8 units

distances betweeen the y values are the other leg
that is from 11 to 5
that is 6 units

a²+b²=c²
8²+6²=c²
64+36=c²
100=c²
sqrt both sides
10=c
the distance between them is 10 units

Prism M and pyramid N have the same base area and the same height. Cylinder P and prism Q have the same height and the same base perimeter. cone Z has the same base area as cylinder Y, but its height is three times the height of cylinder Y. Which two figures have the same volume?
Choices:
Prism M
Cylinder p
Cone Z
And
Pyramid N
Prism Q
Cylinder Y

Answers

V=1/3*π*R²*H
Сone Z and Cylinder Y have the same volume. 

The measure of an angle is 60° less than nineteen times the measure of its supplement. what is the measure of the angle?

Answers

The measure of the angle will be;

⇒ 60°

What is Supplementary angle?

The sum of two or more angle is 180 degree then the angle is called the Supplementary angle.

Given that;

The statement is,

''The measure of an angle is 60° less than nineteen times the measure of its supplement.''

Let measure of an angle = x

So, The measure of its supplement = 180° - x

Hence, We can formulate;

⇒ x = (180 - x) - 60°

Solve for x as;

⇒ x = 180 - x - 60

⇒ x + x = 120

⇒ 2x = 120

⇒ x = 120/2

⇒ x = 60°

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20 POINTS
Robinson's home run hitting distance is normally distributed with a mean of 394 feet and a standard deviation of 35 feet. He wanted to find the probability that his home runs traveled at least 380 feet. He calculated the z-score to be −0.40 and looked up the probability on the Standard Normal Probabilities table. He found that the table stated his probability as 0.3446. Determine whether Robinson made an error in his calculation and explain.

I need step by step instructions

Answers

Answer:

he made an error, the probability that his homeruns traveled at least 380 feet is 65.54%

Step-by-step explanation:

let´s see the Robinson's calculation:

using the formula for normal distribution:

Z = (x-μ)(σ/[tex]\sqrt{n}[/tex]) [1]

where:

x is raw measurement

μ is the mean

σ is the standar deviation

n is the size of sample

in this case x = 380, μ = 394, σ = 35, n = 1.

then using the equation [1] he calculated the Z score:

[tex]Z = \frac{380-394}{\frac{35}{\sqrt{1}}}\\\\Z = -\frac{14}{35}\\\\Z = -0.4\\\\[/tex]

and it's correct but his answer is wrong because he confuse the term at least.

at least means that the probability be greater than 380 feet, not less than 380 feet.

so he looked the Z score in a table of normal distribution (this table has been attached) and effectively this value is 0.3446. but as I told you this probability is for x < 380.

therefore, the probability that his homeruns traveled at least 380 feet is:

[tex]P(x > 380) = 1 - P(x < 380)\\\\P(x > 380) = 1 - 0.3446\\\\P(x > 380) = 0.6554 \ or \ 65.54 \%[/tex]

please see the table attached.


Kite DCFE is inscribed in circle A shown below:



If the measure of arc DEF is 266°, what is the measure of ∠DEF?
Numerical Answers Expected!

Answers

check the pictures below.

the arcDEF is the intercepted arc.

Answer:

133  degrees

Step-by-step explanation:

Given is a picture of a kite DCFE inscribed in circle A

The vertices of the kite D, C, E and F lie on the circle.

A is the centre.

Arc DEF = 266 degrees

This means the subtended angle of arc DEF at the centre = Angle DAF = 266

By theorem on circles, we have central angle of any arc is twice the angle subtended by the arc on the remaining part of the circumference

Hence

Angle DEF = 1/2 angle DAF

i.e. DEF =[tex]\frac{266}{2} =133[/tex]

133 degrees

The distance between points (3, 7) and (x1, y1) is the square root of (x1 - 3)2 + (y1 - 7)2. True or false?

Answers

The answer is True because the distance formula is √(x2-x1)²+(y2-y1)²

TRUE

Answer:

True

Step-by-step explanation:

By the distance formula,

The distance between two points [tex](a_1, b_1)[/tex] and [tex](a_2, b_2)[/tex] is,

[tex]d=\sqrt{(a_2-a_1)^2+(b_2-b_1)^2}[/tex]

Here, [tex]a_1=3[/tex], [tex]b_1=7[/tex], [tex]a_2=x_1[/tex] and [tex]b_2=y_1[/tex]

Thus, the distance would be,

[tex]d=\sqrt{(x_1-3)^2+(y_1-7)^2}[/tex]

= the square root of [tex](x_1 - 3)^2 + (y_1 - 7)^2[/tex]

A junior basketball has a diameter of approximately 7 in., and a regulation basketball has a diameter of approximately 9.5 in. about how many times as great is the volume of the regulation basketball as the volume of the junior basketball?

Answers

scale factor  = 9.5 / 7
the ratio of the volumes will be 9.5^3 / 7^3

=  2.5  to nearest thousandth

So the volume the regulation ball is  2.5 times the volume of the junior one.
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