10x-76=754 how do I solve this

The most appropriate way to model 9485 with the base ten blocks is
9 - thousand, 4 - hundred, 8- ten, and 5 - once.

In mathematics, it deals with numbers of operations according to the statements. There are four major arithmetic operators, addition, subtraction, multiplication and division,

Base ten block implies the number of blocks according to the digit representation,
For the given question,
The number represents there are 9485 cubes, which can be represented as 9 - thousand, 4 - hundred, 8- ten, and 5 - once.

Thus, the most appropriate way to model 9485 with the base ten blocks is 9 - thousand, 4 - hundred, 8- ten, and 5 - once.

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Answer:

7:15 is the smallest ratio.

Step-by-step explanation:

hope this helps :)

Answer:

x = 0, y = 5

Step-by-step explanation:

The solution is the point of intersection of the lines.

The intersection is at (0, 5).

Answer: x = 0, y = 5

By using the annuity formula we conclude that, the payment required to repay the loan is $101,500, which is the same amount for each of the four payments.

What is annuity formula?

The annuity formula is a mathematical formula used to calculate the periodic payment required to pay off a loan or investment with equal payments at fixed intervals over a specified period of time.

To calculate the payments for this loan, we can use the present value of an annuity formula, which gives the payment required to repay a loan with regular payments over a set period of time.

PV = PMT * [1 - \((1 + r/n)^{(-n*t)\)] / (r/n)

where:

PV = present value of the loan (in this case, the amount borrowed, which is $406,000)

PMT = payment amount

r = annual interest rate (6% in this case)

n = number of compounding periods per year (12, since the payments are monthly)

t = number of years over which the loan is repaid (4, since there are four payments)

Using these values, we can solve for PMT:

406,000 = PMT * [1 - \((1 + 0.06/12)^{(-12*4)\)] / (0.06/12)

406,000 = PMT * [1 - \((1 + 0.005)^{(-48)\)] / 0.005

406,000 = PMT * [1 - 0.65125]

PMT = 101,500

Therefore, the payment required to repay the loan is $101,500, which is the same amount for each of the four payments.

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Answer:

166 1/2 or 166.5

Step-by-step explanation:

The formula for finding area is length*width. This can also just be written as A=l*w. Our area is still unknown, so it'll stay as A in this equation. Here, our length and width don't matter all that much, so we can input them where we please.

Now, we have the equation A=18*9 1/4

So, let's solve! 18*9 1/4 is equal to 166 1/2 or 166.5

With this, the area is equal to 166 1/2 or 166.5

Huda's error in evaluating (3) squared incorrectly led to the incorrect final result.

The correct answer should be -20, not 34.

Huda's error was that she evaluated (3) squared incorrectly.

Instead of calculating 3 squared as 9, she mistakenly considered it as 3. This error led to incorrect subsequent calculations and the final result of 34, which is not the correct answer.

To evaluate the expression correctly, let's go through the steps:

Negative 3 (8 minus 5) squared minus (negative 7) \(= -3(3)^2 - (-7)\)

First, we simplify the expression within the parentheses:

\(-3(3)^2 - (-7) = -3(9) - (-7)\)

Next, we evaluate the exponent:

-3(9) - (-7) = -3(9) + 7

Now, we perform the multiplication and addition/subtraction:

-3(9) + 7 = -27 + 7 = -20

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Answer:

D) 471, 473, 475, 477, 479

Step-by-step explanation:

Lets say the three-digit number is ABC.

4 in the hundreds place, thus A = 4

7 in the tens place, thus B = 7.

The number is odd, therefore C = {1, 3, 5, 7, 9}

There are five possible solutions for three-digit number ABC = {471, 473, 475, 477, 479}

Answer:

30

Step-by-step explanation:

Because 3x10=30 or 10+10+10=30

Answer:

8\(x^{4}\) + 7x³ - 5x² + 7x - 14

Step-by-step explanation:

(8\(x^{4}\) + 7x³ - 5) - (5x² - 7x + 9)

remove first parenthesis and distribue second by - 1

= 8\(x^{4}\) + 7x³ - 5 - 5x² + 7x - 9 ← collect like terms

= 8\(x^{4}\) + 7x³ - 5x² + 7x - 14 ← in standard form

Answer:58=417

Step-by-step explanation:

058=18+7(58−1)

Subtract the numbers

= 58=18+7(57)

Multiply the numbers

= 58=18+399

Add the numbers

= 58=417

Answer:

45

Step-by-step explanation:

translation :

140% of x = $63

x = $63 ÷ 1.4

x = $45

FUN FACTS :

interesting: 100% means double that number or times 2

if a price is $20 & it increases 100% in price that means its $20 times 2 or $40

percent means per 100

cent means 100 in latin

that's why the decimal moves 2 spaces

for the 2 zeros in 100

chatgpt

synthetic division is = 0.102

For instance, we can divide a polynomial of degree two using the synthetic division method by x + an or x - a, but not by x2 + 3 or 5x2 - x + 7. In order to make the leading coefficient 1 if it is not already, we must divide by the leading coefficient. Anytime you need to divide a polynomial function by a binomial of the type x - c, you can use synthetic division. This can be used to discover a number of things. When you divide the polynomial function by x - c, you really receive the number one as the quotient and remainder.

Only LINEAR factors of the form x - a can be divided by using synthetic division. It functions properly when dividing by either x + 4 or x - 3, for instance. You must use straightforward long division if you need to divide by a polynomial of a higher degree or one that doesn't contain 1 as the leading coefficient.

5 - 10 - 12 - 11 7

12/0+117

12/117

=0.102

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Hello !

you made a typo with the c^-2 because otherwise it does not make a round result

\(a^{2} *b^{2} *c^{2} \\\\= 1^{2} *2^{2}* (-3)^{2} \\\\= 1*4*9\\\\\boxed{= 36}\)

Data collected about a population is not characteristic of both surveys and experiments. The correct answer would be an option (C).

The purpose of a survey is to understand populations as a whole by utilizing pertinent questions to collect data from a sample of people.

Data collected about a population is not a characteristic of both survey and experiment because, in an experiment, the researcher typically manipulates one or more variables and measures the effect on another variable, while in a survey, the researcher usually only measures variables and does not manipulate them. As a result, in a survey, the data is typically collected about a sample of the population, rather than the entire population.

Hence, the correct answer would be option (C).

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Answer:c

Step-by-step explanation is va cuz when your multiply:

Answer:

\(\sqrt[6]{2}\left(\cos\left(\frac{3\pi}{4}\right)+i\sin\left(\frac{3\pi}{4}\right)\right)\)

Step-by-step explanation:

The analysis is as attached below.

Observing the problem, we find the smallest ratio is still not the most simplified, so

6:2 divided by two on both sides is

Answer:

When simplified, the square root of 23 is a non-terminating and non-repeating decimal. This, and the fact that it can't be written as a fraction is why it is an irrational number.

The minimum profit occurs at L = 0, where Q = 0.

To find the value of L that maximizes the profit Q = L²\(e^{(0.01L)\).

We need to differentiate Q with respect to L and find the critical points where the derivative equals zero.

Then we can determine whether each critical point is a maximum or a minimum by examining the second derivative.

Testing for critical points:Q = L²\(e^{(0.01L)\)

Q' = \(2Le^{(0.01L)\) + \(0.01 L^2e^{(0.01L)\)

= 0(2L + 0.01L²) \(e^{(0.01L)\)

= 0L (critical point) or 200 \(e^{(0.01L)\)

= 0 (extraneous, ignore)

2L + 0.01L² = 0L(2 + 0.01L) = 0L = 0 or L = -200 (extraneous, ignore)

The only critical point is at L = 0.

Testing for maximum or minimum:Q'' = \(2e^{(0.01L)\) + 0.02Le^(0.01L) + 0.0001L²\(e^{(0.01L)Q''(0)\)

= \(2e^{(0)\) = 2Since Q''(0) > 0,

The critical point at L = 0 is a minimum.

Therefore, there is no value of L that maximizes the profit.

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The values of L that will maximize the profit are 0 and -200

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

\(Q = L\²e^{0.01L\)

Differentiate the function

So, we have

\(Q' = \frac{L \cdot (L + 200) \cdot e^{0.01L}}{100}\)

Set the equation to 0

\(\frac{L \cdot (L + 200) \cdot e^{0.01L}}{100} = 0\)

Cross multiply

\(L \cdot (L + 200) \cdot e^{0.01L} =0\)

When expanded, we have

L = 0, L + 200 = 0 and \(e^{0.01L} =0\)

When solved for L, we have

L = 0 and L = -200

Hence, the values of L are 0 and -200

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Answer: first calculate the formula of sin and remodel the shape and you get  (6,7)

Answer:

25 meals.

Step-by-step explanation:

Make 2/5 a number you can divide by more easily.

2/5 = 0.40.

Do the equation 10 / 0.40 = 25

Your answer is 25.

Hope this helps.

The profit allocated to Ahmad based on a profit-sharing ratio of 3:4 should be Rs 210,000.

A profit-sharing ratio is the proportion of the profits that are allocated to each partner in a partnership business.

Profit-sharing ratios are usually based on some agreed criteria, like the share of capital contributions and participation in the business.

Profit sharing ratio = 3:4

Profit to be shared = Rs 490,000

Ahmad's profit = Rs 210,000 (Rs 490,000 x 3/7)

Haider's profit = Rs 280,000 (Rs 490,000 x 4/7)

Thus, the profit allocated to Ahmad based on a profit-sharing ratio of 3:4 should be Rs 210,000.

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The profit of Ahmad base on the ratio is Rs 210,000

The total profit made by the two of them are Rs 490,000.

The profit is divided between Ahmad and Haider with the ratio 3:4.

The profit of Ahmad can be calculated as follows:

Therefore,

profit of Ahmad = 3 / 7 × 490,000

profit of Ahmad = 1470000 / 7

profit of Ahmad = 210000

profit of Ahmad = Rs 210,000

Therefore, the profit made by Ahmad is Rs 210,000

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The group of individuals fitting a description is called option D: Population, this is because, in statistics, a population is seen as am entire group of individuals, items, or elements that tends to have or share a common characteristics.

The term "population" describes the complete group of people or things that you are interested in investigating. It is the group of individuals or thing(s) about which you are attempting to draw conclusions.

There are infinite and finite populations. A population with a set quantity of people or things is said to be finite. An endless population is one that has an infinite amount of people or things.

Therefore, the correct option is D

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See full text below

A group of individuals fitting a description is the _____

Which of the term below fit the description above.

A.census

B.sample

C.parameter

D.population

well, as I see it Person1 is faster than Person2, but Person2 doesn't factor in the issue here, let's nevermind Person2.

most of the procedures are 45mins each, namely on average they're 45 mins each.

so Person1 say did 9 procedures, but two of those guys took much longer, too 2 hours each, so two procedures alone ate 4 hours.

Now, Person1 besides doing those two really long procedures, has to also finish the other seven, 2 + 7 = 9, so there are 7 more procedures that on average take 45 mins each.

\(\stackrel{\textit{\LARGE minutes}}{\stackrel{\textit{two really long ones}}{240}~~ + ~~\stackrel{\textit{the rest of them}}{45(7)}}\implies 555\implies \stackrel{\textit{9 hours and 15 minutes}}{9.25~hours}\)

A tessellation is a pattern made by repeating geometric shapes without any gaps or overlaps. These shapes, called tiles or polygons, fit together perfectly to cover a plane or a surface. Tessellations can be found in various forms of art, architecture, and design. They are used to create visually appealing patterns and decorations, as well as to explore mathematical concepts.

Tessellations are utilized in various practical applications, such as tiling floors, walls, and pavements, designing mosaics and quilts, and creating computer graphics and textile patterns. They are also studied in mathematics to understand concepts like symmetry, geometry, and transformations.

For polygons to tessellate, certain conditions must be met at their vertices. At each vertex, the angles formed by the polygons must add up to a whole number of degrees, typically 360 degrees. In other words, the sum of the interior angles of each polygon meeting at a vertex must be a multiple of 360 degrees.

This ensures that the polygons can fit together seamlessly without leaving any gaps or overlaps. Examples of polygons that tessellate include equilateral triangles, squares, and hexagons, as their angles add up to 360 degrees at each vertex.

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The distance (segment SD) from the ship to the shore and  Gilligan sees a ship coming close to the shore he's standing on.

The triangles ABC and SDC are similar.

Gilligan may deduce that triangles ABC and SDC are comparable.

Gilligan may deduce that the ship's distance from the cost is 509 feet.

The triangles ABC and SDC are similar.

Gilligan may deduce that triangles ABC and SDC are comparable.

Gilligan may deduce that the ship's distance from the cost is 509 feet.

We may deduce from the question that points S, C, and A are collinear, whereas lines AB and SD are vertical and parallel lines on either side of point C.

As a result, Gilligan may deduce that triangles ABC and SDC are comparable.

How to Determine SD Distance

To do this, we employ the corresponding ratio shown below.

90 should be substituted for AB.

Calculate as a fraction

Make SD the topic.

As a result, Gilligan may deduce that the ship's distance from the land is 509 feet.

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The system of equations -9x+8y = 9x and 7y+8=8x is linear.

A system of equations is considered linear if each equation in the system is linear, meaning that the highest power of any variable in each equation is 1.

In this case, the first equation -9x+8y = 9x is linear because the highest power of any variable is 1 (x is raised to the first power).

Similarly, the second equation 7y+8=8x is also linear because the highest power of any variable is 1 (x is raised to the first power and y is not raised to any power).

Therefore, the system of equations is linear.

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The volume of a cone with a height of 6 cm and a radius of 4 cm is:

V =  100.5 cm³

If the volume of a cone varies jointly as its height, and the square of its radius, then we can write the equation:

V = R²*H*k

Where:

R = radius

H = height

k = constant of the variation.

Here we know that if R = 2cm and H = 8cm, the volume is 33.5 cm³, then we can replace that to get:

33.5 cm³ = (2cm)²*8cm*k

The value of k is:

(33.5 cm³)/(  (2cm)²*8cm ) = k = 1.046875

Then the formula for the volume is:

V = R²*H*1.046875

Now if the radius is 4cm and the height is 6cm, the volume will be:

V = (4cm)²*(6cm)*1.046875 = 100.5 cm³

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