2 Joey runs 4 – miles in of an hour and Chandler runs 2 miles miles in of an hour. Who runs faster
​

To calculate the equal monthly payments for a 6-year, $50,000 loan at a nominal annual interest rate of 10% compounded monthly, we can use the formula for the monthly payment on a loan:

P = (r(PV))/(1 - (1 + r)^(-n))

where P is the monthly payment, r is the monthly interest rate (which is the nominal annual rate divided by 12), PV is the present value of the loan (which is $50,000), and n is the total number of monthly payments (which is 6 years times 12 months per year, or 72).

First, we need to calculate the monthly interest rate:

r = 0.10/12 = 0.0083333

Next, we can substitute these values into the formula to calculate the monthly payment:

P = (0.0083333(50000))/(1 - (1 + 0.0083333)^(-72)) = $843.86

Therefore, the equal monthly payments for this loan would be $843.86, starting at the end of the first month.

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The  value when placed in the box, would result in a system of equations with indefinitely many solutions y = -2x+4 6x+3y is 12.

The system of equations that have an infinite number of solutions is called dependent equations. The two equations have an infinite number of solutions if they represent the same line.

Therefore, in the given system of equations:y = -2x + 46x + 3y = 12x - 2,

Find the value that would result in a system of equations with an infinite number of solutions.There are different methods to find the solution of the above system of equations. Let's use the substitution method in this case.

Substitute y = -2x + 4 in the second equation:6x + 3y = 12x - 2 becomes 6x + 3(-2x + 4) = 12x - 2.

After solving it, you get 0 = 0.This is true for all values of x and y, therefore, there are an infinite number of solutions. Thus, the value that would result in a system of equations with an infinite number of solutions is any value of x.The option that has any value of x is 12. Therefore, the answer to the problem is 12.

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Answer:

e = $8.15n

Although this doesn't require an explanation, I am always open to solve any confusion.

Side Note: I used variable E assuming that the period before 'E' was supposed to be a comma which means it was a given variable.

Answer:

E= 8.15n

Step-by-step explanation:

Answer: C

Step-by-step explanation:

1.5 x 50 = 75

75 - 30 = 45

Measuring and recording the length of each side of a parallelogram means using a measuring tool, such as a ruler or a tape measure, to determine the length of each of the four sides of the parallelogram and then recording that measurement.

The measurement should be noted with the appropriate unit of measurement (inches, centimeters, etc.) and recorded in a way that is easy to understand and reference later.

To measure and record the length of each side of a parallelogram, the following steps can be taken:

It is important to note that a parallelogram has opposite sides of equal length and opposite angles of equal measure. Therefore, after measuring and recording the length of two sides, you can use this property to measure the other sides without measuring them again.

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Answer:

you got this

Step-by-step explanation:

good

Answer: 0.09756

Step-by-step explanation: i used a caculator

1 standard deviation =  8 inches. the answer is OPTION E

We know that 99.7% of American men have heights between 5'0" and 7'0". Since height is normally distributed, we can use the empirical rule to estimate the standard deviation.

According to the empirical rule, 99.7% of the data falls within 3 standard deviations of the mean. Therefore, we can say that the range of heights from 5'0" to 7'0" is 3 standard deviations.

We can use this information to estimate the standard deviation as follows:

Range of heights = 7'0" - 5'0" = 2 feet

3 standard deviations = 2 feet

1 standard deviation = 2/3 feet

1 foot = 12 inches

Therefore, 1 standard deviation = 2/3 * 12 inches = 8 inches

So, our estimate of the standard deviation of the height of American men is 8 inches. Therefore, the answer is OPTION E in the given options.

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Complete question

If the heights of 99.7% of American men are between 5'0"

and 7'0", what is your estimate of the standard deviation of

the height of American men? (Assume the heights of

American Men are Normally Distributed).

A.) 1"

B.) 2"

C.) 4"

D.) 6"

E.) 8"

Answer:

it 100

Step-by-step explanation:

firs take the zero then time with the 5 it would give 10 n

then add the zero so 100

Answer:

9y^2 - 25

Step-by-step explanation:

This is the product of the sum and difference of two squares:

(a - b)(a + b) = a^2 - b^2 (a formula well worth memorizing)

Therefore, (3y - 5)(3y + 5) = 9y^2 - 25, which is in standard form.

Answer:

f^-1 (x) =7 − 21x

Step-by-step explanation:

Hope this helps!

Plz give brainliest

Answer: Euclid

Step-by-step explanation:

Answer:  4

Which geometer developed the deductive reasoning method for geometric proofs that is used today?

1.  Rene Descartes

2. Pythagoras

3. Girard Desargues

4. Euclid

Deductive reasoning, unlike inductive reasoning, is a valid form of proof.  Euclid using his definitions, common notions and postulates as an axiomatic system, was able to produce deductive proofs of a number of important geometric propositions.

Step-by-step explanation:

By using substitution method, the equation is 10y²+56y-38.7=0

An equation in French is defined as having one or more variables, whereas an equation in English is any well-formed formula consisting of two expressions combined with an equals sign.

Solving a variable equation includes determining which variables' values result in equality. Unknowns are the variables for which the equation must be solved, while equation solutions are the unknown values that satisfy the equality. An equation is a mathematical phrase with two equal sides separated by an equal sign. An equation is 4 + 6 = 10. We can see 4 + 6 on the left side of the equal sign and 10 on the right.

Given equations are:

2x+4y= -8.6

9x-5y=28

By using substitution method,

2x+4y= -8.6

⇒x+2y= -4.3

x= (-4.3/2y)

Substituting x value in the second equation, we get

9(-4.3/2y)-5y=28

-38.7-10y²=56y

10y²+56y-38.7=0

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9514 1404 393

Answer:

  3x +y = -2

Step-by-step explanation:

First of all, it is helpful to put the given equation in standard form. We can do that by dividing it by 2 to eliminate the common factor from the numbers.

  x -3y = 5

Next, since you want the perpendicular line, you can swap the coefficients of x and y, and negate one of them. This can give you ...

  3x +y = (some constant)

The constant will be found using the given point.

  3x +y = 3(2) +(-8) = -2 . . . the perpendicular line

An equation is ...

  3x +y = -2

Exponential model representing the amount of Iodine-125 remaining in the tumor after t days is f(t) = 0.5 *\(e^{-0.0115t}\) and number grams of Iodine-125 after 60 days is 0.2507 grams

Given:

A tumor is injected with 0.5 grams of Iodine-125, which has a decay rate of 1.15% per day.

The formula for exponential decay is f(t)=a*e^kt where a is the original amount of the substance, k is the decay rate and t is the time elapsed. You are given the decay rate of 1.15% or -0.0115. For this problem t is left as is since we are creating a function of time.

f(t) = 0.5 *\(e^{-0.0115t}\)

After 60 days

= 0.5 * \(e^{-0.0115*60}\)

= 0.5*e^-0.69

= 0.5*0.50157

f(t) = 0.2507 grams

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If the amount of variability due to within group differences is equal to the amount of variability due to between group differences, your F value will be equal to 1.

When the amount of variability due to within group differences is equal to the amount of variability due to between group differences, it means that the mean square error (MSE) is equal to the mean square between (MSB) in an analysis of variance (ANOVA) context.

The F value in ANOVA is calculated by dividing the MSB by the MSE. If the MSE and MSB are equal, then dividing them will result in a value of 1. This indicates that there is no significant difference between the groups being compared, as the variability within each group is the same as the variability between the groups.

In other words, when the F value is equal to 1, it suggests that the factor being analyzed does not have a significant effect on the outcome or that the groups being compared are not significantly different from each other.

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In h(-1.5), x = -1.5. Since -1.5 is in the interval: -2.5 < x ≤ -1.5, then h(-1.5) = -2

In h(-0.7), x = -0.7. Since -0.7 is in the interval: -1.5 < x ≤ -0.5, then h(-0.7) = -1

In h(0.5), x = 0.5. Since 0.5 is in the interval: 0.5 ≤ x < 1.5, then h(0.5) = 1

The volume of the triangular prism is 112 cubic meters (m³).

To find the volume of the triangular prism, we need to multiply the area of the triangular base by the height of the prism. The formula for the volume of a prism is V = base area * height.

First, let's calculate the area of the triangular base. We can use the formula for the area of a triangle, which is A = 1/2 * base * height.

The base of the triangle is given as 4m, and the height is given as 7m. Plugging these values into the formula, we get:

Base area = 1/2 * 4m * 7m = 14m²

Now, let's find the height of the prism, which is given as 8m.

Finally, we can calculate the volume using the formula:

V = base area * height = 14m² * 8m = 112m³.

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Answer:

41r6

Step-by-step explanation:

you dived 125 by 3

Answer:

Loading Answer...

Step-by-step explanation:

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The simplification of the algebraic expression when m =1 would be = 1

To simplify the algebraic expression given above, the various steps stated in the questions would be solved as follows;

11.1.) When m in A and B is substituted by 1, the final result would be = 1 which is the same for both. That is,

A= m(2-m)

where m = 1

A = 1(2-1) = 1

B = m(-m+2)

where m = 1

B= 1(-1+2)

= 1.

11.2) When m in A and B is substituted by 3, the final result would be = -3 which is the same for both.

11.3.) When the algebra is multiplied out; A = 2m-m².

11.4) B= m(-m+2) = -m²+2m.

11.5) The multiplied out expression are the same. That is;

A=B = 2m-m² = -m²+2m

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Answer: =432000

Step-by-step explanation: Hope this help :D

To determine the probability that a randomly selected guest is accepted by the host, we need more information about the scenario. For instance, we should know the total number of guests and the number of accepted guests. Let's say there are 'n' guests, and 'a' guests are accepted by the host.
Step 1: Identify the terms.
- n: Total number of guests
- a: Number of accepted guests
Step 2: Calculate the probability.
To find the probability, we'll divide the number of accepted guests (a) by the total number of guests (n). So, the probability is:
P(Accepted) = a / n
Step 3: Identify the type of probability.
In this case, the probability we've calculated is the "marginal probability," as it represents the likelihood of a single event occurring (a guest being accepted) without considering any other factors or events.

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Larissa will need 289.665 cm³ of ceramic to make the pen holder.

It should be noted that the volume of the inner cylinder will be:

V = πr²h

= 3.14 * (3.5 cm)^2 * 9 cm

= 346.185 cm³

The volume of the ceramic used is the difference between the volumes of the outer and inner cylinders:

V of ceramic = V outer - V inner

= 635.85 cm^3 - 346.185 cm^3

= 289.665 cm³

Larissa will need 289.665 cm³ of ceramic to make the pen holder.

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The solution of the inequality is, x ∈ (- ∞, 5) ∪ (10, ∞)

Where, x represent the number of totts.

A relation by which we can compare two or more mathematical expression is called an inequality.

We have to given that;

My friend Raw has either no more than 5 toots and more than 10 toots.

Now, Let number of toots = x

Hence, We get;

⇒ x < 5

And, x > 10

Thus, The solution of the inequality is,

⇒ x ∈ (- ∞, 5) ∪ (10, ∞)

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Answer:

The correct answer is C: 5

Step-by-step explanation:

5/1 = 5

Answer:

7

Step-by-step explanation:

So the log thingy is loga(b) = c

a^c = b

So in this one, a = a

b = 7

c = 4

a^4 = 7

The polynomial which is not equivalent to (5x – 2)(-2x + 4) is -10x + 20x + 4x – 8 and is therefore denoted as option A.

This is referred to as a type of algebraic expression in which the exponents of all variables should be a whole number.

(5x – 2)(-2x + 4) when expanded will give:

-10x² + 20x + 4x – 8 which can be rewritten as the following below:

This is therefore the reason why -10x + 20x + 4x – 8 was chosen as the correct choice.

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The options are:

A) -10x + 20x + 4x – 8

B) 4x + 20x – 10x2 – 8

C) -8 + 24x – 10x2

D) -10x2 + 24x – 8

We will determine the remaining almond flour as follows:

*First: We determine how much does 20% of it is:

So, 20% of almond flour is 18 pounds. Now, we subtract this amount from the total amount:

So, there are 72 pounds of almond flour left.

answer in the simplest form

Answer:

\(\sf \dfrac{24}{35}\)

Step-by-step explanation:

Use KCF method for fraction division.

\(\sf \dfrac{-6}{7} \div \dfrac{-5}{4}=\dfrac{-6}{7}*\dfrac{-4}{5}\)

               \(\sf =\dfrac{(-6)*(-4)}{7*5}\\\\=\dfrac{24}{35}\)