Tony rode his bicycle 3 7/10 miles to school. What is this distance written as a decimal?

Answer:

91,125

Step-by-step explanation:

V=Bh

V=l*w*h

V=45*45*45

V=2,025 *45

V=91,125

Answer:

50,505 cm

Step-by-step explanation:

In order to calculate this you just have to calculate the length necessary to create a wooden box with the volume of 454545 cubic centimeters, and now you just have to calculate since you have the base of the area, measuring 3 cm by 3 cm, that would be 9 square centimeters, so you just have to divide the desired volume by 9 square centimeters:

454545/9=50,505 cm

So the length of the wooden box should be 50,505 cm in order to have a 454545 cubic centimeters wooden box.

Measurement data refers to numerical information gathered by quantifying objects or events, known as quantitative data. It contrasts with qualitative, or categorical data, which describes non-numeric attributes. Quantitative data can be further classified into discrete or continuous based on the nature of the measurement.

The term measurement data refers to data that quantifies objects or events. This type of data can be classified as either quantitative discrete or quantitative continuous, depending on whether the data can take on only integer values or any values within a continuous range. Therefore, another term for measurement data is A) quantitative data. Quantitative data is always expressed in numbers and includes measurements such as length, mass, and time.

For example, measuring the height of a plant in centimeters yields quantitative data because it provides a numerical measurement of the plant's height. Similarly, recording the number of books a person reads in a month gives quantitative data because it counts the books. This contrasts with qualitative or categorical data, which describes attributes or characteristics that cannot be measured numerically, such as the colors of houses or types of pets.

In summary, measurement data is best described as quantitative data because it involves numerical measurements or counts, making it essential for mathematical analysis and supporting scientific findings.

Answer:

$3.38

Step-by-step explanation:

6.75/2= $3.375

Answer: $3.375

Step-by-step explanation:

Given : Sid needs 0.5 meters of canvas material to make a carry all bag for his wheelchair.

Also, the cost of one meter of canvas = $6.75

Then, the cost of 0.5 meters is given by :-

[tex]0.5\times\$6.75\\\\=\$3.375[/tex]

Therefore, Sid will spend $3.375 on buying canvas material to make a carry all bag for his wheelchair..

Answer: 11.6

Step-by-step explanation:

We know that a radius that is perpendicular to a chord divides the chord into two equal parts .

Then by Pythagoras theorem of right triangle ,we have

[tex](6.5)^2=3^2+(\dfrac{x}{2})^2\\\\\Rightarrow\ 42.25=9+\dfrac{x^2}{4}\\\\\Rightarrow\ \dfrac{x^2}{4}=33.25\\\\\Rightarrow\ x^2=134\\\\\Rightarrow\ x=\sqrt{134}=11.5758369028\approx11.6[/tex]

Hence,the value of x = 11.6

Answer:

Step-by-step explanation:

You can represent Morgan's scenario with the expression, 25w + 615, and you can represent Kendall's scenario with the expression, 15w + 975.  To find out when they both have the same amount of money in their accounts, you set them equal to each other and solve for w:

25w + 615 = 15w + 975

25w = 15w + 360

10w = 360

w = 36

Morgan and Kendall will have the same amount of money after 36 weeks.

To find the week when Morgan and Kendall will have the same amount of money in the bank, we set up the equation 615 + 25x = 975 - 15x and solve for x.

To find the week when Morgan and Kendall will have the same amount of money in the bank, we need to set up an equation. Let x represent the number of weeks. The equation for Morgan's savings is 615 + 25x, and the equation for Kendall's savings is 975 - 15x. To find the week when they have the same amount of money, we set up the equation 615 + 25x = 975 - 15x. Solving this equation will give us the value of x, which represents the number of weeks.

615 + 25x = 975 - 15x
Combine like terms:
40x = 360
Divide both sides by 40:
x = 9

Therefore, Morgan and Kendall will have the same amount of money in the bank after 9 weeks.

Step-by-step explanation:

You would need how many square feet. Divide the amount of square feet of land by 3. That should be the answer if it divides evenly, if there is a decimal or a fraction after it then round up to the next whole number

Answer:

Paula needs to sod

3,855

square feet of land. Assuming that Paula can cut the sod into pieces, the number of 3-square-foot pieces of sod she needs is

1,285

.

Step-by-step explanation:

The diagram shows one way to decompose this shape into two rectangles. One rectangle is 75 feet × 50 feet, and the other is 7 feet × 15 feet.

Answer:

A and D are your answers

Step-by-step explanation:

Formula of [tex]p hat = \frac{X}{n}[/tex] help us to calculate p hat , where X represents the number of occurrence of desired event and n represents the specified of sample space.

" p hat is defined as the probability of the occurrence of random event to the specified sample space."

According to the definition,

p hat can be calculated using formula

[tex]p hat = \frac{X}{n}[/tex]

'X' represents the number of occurrence of the desired event

'n' represents the specified sample space.

p hat is nothing but the probability of finding specified sample size.

Hence, formula of [tex]p hat = \frac{X}{n}[/tex] help us to calculate p hat.

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Answer:

option B

28

Step-by-step explanation:

Given in the question,

C(8,2)

Formula to use

here n = 8

        r  = 2

We have to calculate combinations of 8 object taken 2 at a time, then

C(8,2)  

8C2

8! / 2! * (8 - 2)!

[tex]\frac{8*7*6*5*4*3*2*1}{2*1(6!)}[/tex]

[tex]\frac{8*7*6*5*4*3*2*1}{2*1(6*5*4*3*2*1)}[/tex]

[tex]\frac{8*7}2[/tex]

56/2

28

So, 8C2 = 28

The combination C(8, 2) in the given problem equals 28.

Mathematically, a combination refers to a selection of items from a larger set without regard to the order of selection. It is a way to count the number of different subsets or groups that can be formed from a given set.

In other words, a combination is a selection of r objects from a set of n distinct objects, where the order of selection is not considered. The number of combinations represented as C(n, r), represents the count of possible combinations.

It is known that C(n, r) = [tex]\frac{n!}{r!(n - r)!}[/tex],

So,

C(8, 2) = [tex]\frac{8!}{2!(8- 2)!}[/tex],

           = [tex]\frac{8!}{2!6!}[/tex]

           = [tex]\frac{8\times 7\times 6\times 5\times 4\times 3\times 2\times 1}{(2\times 1) (6\times 5\times 4\times 3\times 2\times 1)}[/tex]

           = 28.

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Answer:

not sure about the answers to all the other one but the answer to the 3rd question is y=1

                      3x or y=1/3x

answer = 9.125

first i changed the mixed number to a percentage 73/8 and did 73 divided by 8 to get my decimal.

Answer:

Find the prime factorization of 120

120 = 2 × 2 × 2 × 3 × 5

Find the prime factorization of 75

75 = 3 × 5 × 5

To find the gcf, multiply all the prime factors common to both numbers:

Therefore, GCF = 3 × 5

GCF = 15

I hope this helps! Please mark me as brainliest and have a nice day! (:

~abelxoconda

Step-by-step explanation:

⇒GCF OF 120:   2,2,2,3,5  

⇒GCF OF 75:   3,5,5

⇒GCF:   3,5  

Therefor, The Greatest Common Factor (GCF) is: 3×5=15

* Hopefully this helps, Mark me the brainliest:)

Answer: The answer without estimation is 1,519.76 but with estimation it’s 1,520 m.

Step-by-step explanation:

The formula for this situation is A = pi(or in this case 3.14) times the radius squared. If you know the formula then the rest is just to plug in and estimate if you have too.

[tex]\bf \boxed{-5}\rule[0.35em]{5em}{0.25pt}0\rule[0.35em]{2em}{0.25pt}\stackrel{\stackrel{middle}{\downarrow }}{3.5}\rule[0.35em]{8.5em}{0.25pt}\boxed{12}[/tex]

ANSWER

18,600

EXPLANATION

The function that describes the altitude of the plane t minutes after starting its descent is

[tex]f(t) = 33600 - 1500t[/tex]

To find the airplane's altitude after 10 minutes, we substitute t=10 into the function.

[tex]f(10) = 33600 - 1500(10)[/tex]

[tex]f(10) = 33600 - 15000[/tex]

[tex]f(10) = 18600[/tex]

Therefore the airplane's altitude after 10 minutes is 18,600 units.

Answer:

[tex]x=-72[/tex]

Step-by-step explanation:

The given equation is [tex]\sqrt[3]{x+8}=-4[/tex].

We cube both sides of this equation to obtain;

[tex](\sqrt[3]{x+8})^3=(-4)^3[/tex].

This implies that;

[tex](x+8)=-64[/tex]

We group similar terms to obtain;

[tex]x=-64-8[/tex]

We simplify the right hand side of the equation to obtain;

[tex]x=-72[/tex]

Therefore x=-72 is the solution of the given equation.

The equation 3 √x + 8 = -4 has no solution. The square root term, when isolated, shows a contradiction since the square root of a non-negative number multiplied by a positive constant cannot be negative.

The solution to the equation 3 √x + 8 = -4 involves finding the value of x for which the equation holds true. Given that √4 can be both 2 and -2, we explore the possibility of squaring both sides of an equation to solve for x. However, in this case, since the square root of a number cannot be negative and the original equation involves a square root on the left side, this hints at no solution being possible because the left side (involving the square root) will always be non-negative, and cannot equal a negative number.

Nevertheless, let's attempt to formally solve the equation. Isolating the square root term by subtracting 8 from both sides results in 3 √x = -12. At this point, we encounter a contradiction: the left side represents a non-negative value (since it's 3 times the square root of x), but the right side is negative. This confirms there are no real solutions to the equation because the square root of a non-negative number (x) cannot result in a negative value when multiplied by a positive constant (3).

Answer:

See below.

Step-by-step explanation:

Part A: A system will have no solution when the graphs are parallel and do not intersect.

Part B: A system will have no solution when the equations have the exact same slope. The same slope means they are parallel and do not intersect. This is done easiest in slope-intercept form.

Answer:

45

Step-by-step explanation:

5 less than your number is at least 40. Let the number be x. So rephrasing the statement, 5 less than x is greater than or equals 40.

x-5 ≥ 40

x-5+ 5 ≥ 40+5 (adding 5 to both sides to single out the x in LHS)

∴x   ≥ 45

In other words, x is at least 45.

Therefore, the minimum value of x is 45.

Final answer:

The inequality that represents 'five less than a number is at least 40' is x - 5 ≥ 40. To solve this, we add 5 to both sides, resulting in x ≥ 45. This means the minimum value of the number is 45.

Explanation:

To express the statement five less than a number is at least 40 as an inequality, let's designate the unknown number as x. The phrase five less than a number translates to x - 5, and at least 40 means the value is 40 or greater, which we write as ≥ 40. Combining these, the inequality is x - 5 ≥ 40.

Now, we solve the inequality step by step:

Add 5 to both sides: x - 5 + 5 ≥ 40 + 5

Simplify both sides: x ≥ 45

The minimum value of x is 45; therefore, any number that is 45 or greater satisfies the inequality.

The mode is the value that appears most frequently in a set of data. In the provided data ($39.99, $44.99, $29.99, $35.99, and $31.99), each value appears only once, so this set has no mode.

The mode of a set of data is the value that appears most frequently. Taking into account the prices for a video game at five different stores, which are
$39.99, $44.99, $29.99, $35.99, and $31.99, we need to determine if any of these values appear more than once.

Since each price appears only once, there is no repeating value, therefore this set of data has no mode.

To understand the concept better, if we had a set of prices in which at least one price appears more than once, that repeating price would be considered the mode. For example, if we had the prices $29.99, $29.99, $35.99, $39.99, and $44.99, then the mode would be $29.99 because it appears twice.

Nickel = 0.05

Dime = 0.10

XNickels + YDimes = 3.25

0.05X + 0.1Y = 3.25

You could do this using trial and error.

You know the maximum amount of dimes you could have is 32. Because 32 * 0.1 = 3.20. If you had 33 dimes, you'd go over the limit.

You also know you need to have 48 coins. If you have 32 dimes and 1 nickel, you will not have 48 coins.

You can try any number below 32. I will try 16 because it's half of 32.

16 * 0.1 = 1.60

48 - 16 = 32 coins left

32 * 0.05 = 1.60

1.60 + 1.60 = 3.20

We're a nickel off, therefore we need to remove a nickel and add a dime.

17 * 0.1 = 1.70

48 - 17 = 31

31 * 0.05 = 1.55

1.70 + 1.55 = 3.25

Jessica has about 31 nickels, 17 dimes which is worth $3.25

An equation is an expression that shows the relationship between two or more numbers and variables.

Let x represent the number of nickels and y represent the number of dimes.

x + y = 48   (1)

Also:

0.05x + 0.1y = 3.25   (2)

x = 31, y = 17

Jessica has about 31 nickels, 17 dimes which is worth $3.25

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Answer:

x = 2

Step-by-step explanation:

expand the brackets firstly,

so 12x-4 = 20

then add the -4 onto the other side

so 12x = 24

then divide 24 by 12 to get x

so x = 2

Answer:

saving=150

spending=240

Step-by-step explanation:

390/13=30

savings=30*5

spending=30*8

Answer:

£150 saved; £240 spent.

Step-by-step explanation:

If the ratio of savings to spending is 5:8, we find the fractions representing the amount saved and the amount spent by adding up 5 and 8 and then forming fractions:

savings:  5/13

spending:  8/13

(5/13) of £390 is £150; this is the amount saved.

(8/13) of £390 is £240; this is the amount spent.

Answer:

1725

Step-by-step explanation:

50+65=115 divided by 2 =57.5     57.5*30H= 1725

Answer:

The answer for y=2x-4 would be...x=1/2y+2

Step-by-step explanation:

Step 1: Flip the equation.

2x-4=y

Step 2: Add 4 to both sides.

2x-4+4=y+4

2x=y+4

Step 3: Divide both sides by 2.

2x/2=y+4/2

x=1/2y+2

Answer:

(4,4)

Step-by-step explanation:

solve for the variable, then substitute

checked on calc and edge

please mark 5 stars when you get it right  so this is easier to find lol

♫ - - - - - - - - - - - - - - - ~Hello There!~ - - - - - - - - - - - - - - - ♫

➷The answer is that there is a right angle(90 degrees) and also there are three sides.

Explanation: Since all right triangles have a right angle, and also is a triangle, they have three sides and one is 90 degrees.

✽

➶ Hope This Helps You!

➶ Good Luck (:

➶ Have A Great Day ^-^

DOGE

The common features of all the right angled triangles are the highest angle is the right angle (90°), Pythagorean theorem is applicable.

Any figure bounded by 3 sides and the sum of all the internal angles is 180° is called a angled triangle.

Any triangle whose one angle is 90° is called a right angled triangle.

The common features of all the right angled triangles are discussed below:

These are the common features.

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f(x)= 9x^3+ 2x^2 -5x+ 4

g(x)= 5x^3 -7x+ 4

f(x) - g(x)

= (9x^3+ 2x^2 -5x+ 4) - (5x^3 -7x+ 4)

= 9x^3+ 2x^2 -5x+ 4 -5x^3+ 7x -4

= (9x^3 -5x^3)+ 2x^2+ (7x -5x)+ (4-4) (combine like terms)

= 4x^3+ 2x^2+ 2x

= 2x* (2x^2+ x+ 1)

The final answer is 2x* (2x^2+ x+ 1).

The final answer in factored form is 2x(x² + x + 1).

f(x) = 9x³ + 2x² - 5x + 4

g(x) = 5x³ - 7x + 4

To find f(x) - g(x) ,, we subtract g(x) from f(x) term by term.

f(x) - g(x) = (9x³ + 2x² - 5x + 4) - (5x³ - 7x + 4) = 4x³ + 2x² + 2x

The final answer in factored form is 2x(x² + x + 1).

Check the picture below.

Answer:

[tex]\boxed{\bold{y=30}}[/tex]

Step By Step Explanation:

[ Step One ] Subtract 15 From Both Sides

[tex]\bold{2y+15-15=4y-45-15}[/tex]

[ Step Two ] Simplify

[tex]\bold{2y=4y-60}[/tex]

[ Step Three ] Subtract 4y From Both Sides

[tex]\bold{2y-4y=4y-60-4y}[/tex]

[ Step Four ] Simplify

[tex]\bold{-2y=-60}[/tex]

[ Step Five ] Divide Both Sides By -2

[tex]\bold{\frac{-2y}{-2}=\frac{-60}{-2}}[/tex]

[ Step Six ] Simplify

[tex]\bold{y=30}[/tex]

Answer:

In step 1, she should have also distributed Negative StartFraction 3 over 8 EndFraction over –16d, to get 3 + 6 d + 2 d = 24.

Step-by-step explanation:

(B)

The error in the step 1, she should have also distributed -3/8 over –16d, to get 3 + 6d + 2d = 24

An equation is an expression used to show the relationship between two or more numbers and variables.

Given the equation:

(-3/8)(-8-16d) + 2d = 24

Step 1: Distribute -3/8 over the expression in parentheses:

3 + 6d + 2d = 24

Step 2 Simplify like terms:

3 + 8d = 24

Step 3 Subtract 3 from both sides of the equation:

8d = 21

Step 4 Divide both sides of the equation by 8:

d = 21/8

The error in the step 1, she should have also distributed -3/8 over –16d, to get 3 + 6d + 2d = 24

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