A basic pattern of 1 blue bead and 1 green bead is used to make a bracelet that is 37cm long. The bracelet is made by repeating the basic pattern 10 times. The length of a blue bead is Bcm. The length of a green bead is 1. 2cm. Complete the question to represent the length of the bracelet

Answer:

g/9 or g÷9

Step-by-step explanation:

expressions dont have equal signs. hope this helps!

Step-by-step explanation:

The required expression is given as:

\(g \div 9\)

Answer:

===============================

The area of the given shape can be found as a sum of three simpler shapes:

The semi-circle has the radius of 9 ft, its area is:

The rectangle has dimensions of 9 ft and 26 - 9 = 17 ft, its area:

The triangle has bas of 9 ft and height 26 - 9 - 7 = 10 ft, its area is:

Area of the shape is:

we set -46λ = 0. This gives usλ = 0Thus, the value of λ such that a = 2 1 6 0 1 λ λ 0 4 is singular is `λ = 0`.

To determine the values of λ such that a = 2 1 6 0 1 λ λ 0 4 is singular we need to calculate its determinant and set it equal to zero. We can solve this by using a long answer as follows:Long Answer:We need to evaluate the determinant of the matrix `a`. The determinant of `a` is given by|a| = 2 × | 1 λ | − 1 × | 6 0 |+ 4 × | 1 λ |⇒ |a| = 2[1 × λ − λ × 0] − 1[6 × λ − 0 × 1] + 4[1 × 0 − λ × 6]|a| = 2λ − 24λ - 24λ|a| = -46λTo make the determinant zero,

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It takes approximately 86.67 hours for Alex, Bethany, and Carol to collectively finish a total of 26 miles. This is determined by calculating the harmonic mean of their individual running speeds.

To determine how many hours it takes for Alex, Bethany, and Carol to collectively run a total of 26 miles, we need to consider their individual running speeds. Alex runs at a rate of 26 miles in 6 hours, Bethany runs at a rate of 26 miles in 5 hours, and Carol runs at a rate of 26 miles in 4 hours.

To find the total time it takes for them to finish 26 miles together, we can calculate the harmonic mean of their individual running speeds. The harmonic mean is used because it accounts for the different rates at which they run.

The formula for the harmonic mean is given by:

Harmonic Mean = Total Distance / (1 / Speed1 + 1 / Speed2 + 1 / Speed3)

Substituting the values, we have:

Harmonic Mean = 26 / (1 / 6 + 1 / 5 + 1 / 4)

To simplify the equation, we find the common denominator:

Harmonic Mean = 26 / ((5 + 6 + 7) / 60)

Harmonic Mean = 26 / (18 / 60)

Harmonic Mean = 26 / (3 / 10)

Harmonic Mean = 26 * (10 / 3)

Harmonic Mean ≈ 86.67

Therefore, it takes approximately 86.67 hours for Alex, Bethany, and Carol to collectively finish a total of 26 miles.

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Answer: n = 5a-6 / a-b

Step-by-step explanation: Move all of your terms to the left side of the equation and then set the equal to 0. Then, set each of your factors equal to 0, as well.

I hope this helps you out.

The company has an initial valuation of 1200

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

Falls = 40%

Increase = 25%

Final valuation = $900

The final valuation of the company can be calculated using

Final valuation = Initial valuation * (1 - Falls) * (1 + Increase)

Substitute the known values in the above equation, so, we have the following representation

900 = Initial valuation * (1 - 40%) * (1 + 25%)

This gives

900 = Initial valuation * 0.75

Divide both sides by 0.75

Initial valuation = 1200

Hence, the initial valuation is $1200

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Answer:

A root or zero of a function is a number that, when plugged in for the variable, makes the function equal to zero. Thus, the roots of a polynomial P ( x ) are values of x such that P ( x ) = 0 . The Rational Zeros Theorem

Step-by-step explanation:

Answer:

its 24

Step-by-step explanation:

because it is the biggest answer and its bigger than the other variable

The norms of the given functions are :

||p|| = √110 and ||q|| = √18.

To compute the norms ||p|| and ||q|| for the given functions p(t) = 6 + t and q(t) = 4 - 3t^2, with the inner product defined by evaluation at -1, 0, and 1, follow these steps:

Step 1: Evaluate p(t) and q(t) at the given points -1, 0, and 1.

For p(t) = 6 + t:
p(-1) = 6 + (-1) = 5
p(0) = 6 + 0 = 6
p(1) = 6 + 1 = 7

For q(t) = 4 - 3t^2:
q(-1) = 4 - 3(-1)^2 = 4 - 3 = 1
q(0) = 4 - 3(0)^2 = 4
q(1) = 4 - 3(1)^2 = 4 - 3 = 1

Step 2: Compute the norms ||p|| and ||q|| using the inner product.

For p(t):
||p|| = √(p(-1)^2 + p(0)^2 + p(1)^2) = √(5^2 + 6^2 + 7^2) = √(25 + 36 + 49) = √110

For q(t):
||q|| = √(q(-1)^2 + q(0)^2 + q(1)^2) = √(1^2 + 4^2 + 1^2) = √(1 + 16 + 1) = √18

Thus, ||p|| = √110 and ||q|| = √18.

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The universal set of natural numbers less than 11 is B' = {1, 2, 7, 8, 9, 10}

To find the complement of set B :

To find the complement of set B (denoted as B') within the universal set U of natural numbers less than 11,

we need to determine which elements in U are not in B.
Given:
B = {5, 4, 3, 6}
U (universal set) = natural numbers less than 11
First, let's list the elements of the universal set U:
U = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}
Now, let's find the elements in U that are not in B. This will be the complement of B (B'):
B' = {1, 2, 7, 8, 9, 10}
So, B' = {1, 2, 7, 8, 9, 10}.

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Answer:

Area of a circle = πr^2 if pi here = 3

then (3 × 81) in^2 = 243 in^2

Hope it helps

Answer:

The area of circle is 254.34 in².

Step-by-step explanation:

Given :

To Find :

Using Formulas :

\(\star{\small{\underline{\boxed{\sf{\pink{R = \dfrac{D}{2}}}}}}}\)

\(\star{\small{\underline{\boxed{\sf{\pink{Area_{(Circle)} = \pi{r}^{2} }}}}}}\)

Solution :

Here we have given that diameter of circle is 18 in. So, finding the radius of circle :

\(\implies{\sf{Radius = \dfrac{D}{2}}}\)

\(\implies{\sf{Radius = \dfrac{18}{2}}}\)

\(\implies{\sf{Radius = \cancel{\dfrac{18}{2}}}}\)

\(\implies{\sf{Radius = 9 \: in}}\)

\(\star{\underline{\boxed{\sf{\red{Radius = 9 \: in}}}}}\)

Hence, the radius of circle is 9 in.

\(\rule{200}2\)

Now, we know the radius of circle is 9 in. So, finding the area of circle by substituting the values in the formula :

\(\implies{\sf{Area_{(Circle)} = \pi{r}^{2}}}\)

\(\implies{\sf{Area_{(Circle)} = 3.14\times {(9)}^{2}}}\)

\(\implies{\sf{Area_{(Circle)} = 3.14\times {(9 \times 9)}}}\)

\(\implies{\sf{Area_{(Circle)} = 3.14\times (81)}}\)

\(\implies{\sf{Area_{(Circle)} = \dfrac{314}{100} \times 81}}\)

\(\implies{\sf{Area_{(Circle)} = \dfrac{314 \times 81}{100}}}\)

\(\implies{\sf{Area_{(Circle)} = \dfrac{25434}{100}}}\)

\(\implies{\sf{Area_{(Circle)} = 254.34 \: {in}^{2} }}\)

\({\star{\underline{\boxed{\sf{\red{Area_{(Circle)} = 254.34 \: {in}^{2}}}}}}}\)

Hence, the area of circle is 254.34 in².

\(\rule{300}{1.5}\)

Answer:

The solution is (-5, -2).

Step-by-step explanation:

We'll use "elimination by addition and subtraction."

Multiply the second row by -2.  Our system

– 7x – 10y = 45

-3x - 5y = 25

becomes:

– 7x – 10y = 45

+6x  + 10 y = -50

-------------------------

  -x             =  5, so that x = -5.

Substituting -5 for x in the second equation results in

-3(-5) - 5y = 25, or  15 - 5y = 25.  This reduces to

-5y = 10, so that y must be -2.

The solution is (-5, -2).

Answer:

x=5 y=-8

Step-by-step explanation:

KA

Therefore , the solution of the given problem of function comes out to be it is compatible with P(J(y)) = 1/3J(y) +4.

Math is a science that studies numbers, their variants, math and the tissues in the area, shapes, and both their real and possible locations. 'Function' refers to the relationship between a set of inputs, which each have a corresponding output. A function is a relationship between inputs in which each input yields a single variable, distinct output.

Here,

Given:

The quantity of paintings is returned by the function P, which accepts a number of months as an argument.

The function J returns the number of weeks in a year after accepting an undefined parameter.

P(weeks annually) = P(J(y)) seems to be the composites function that will provide the annual number of paintings.

Choice C is compatible with P(J(y)) = 1/3J(y) +4.

Therefore , the solution of the given problem of function comes out to be it is compatible with P(J(y)) = 1/3J(y) +4.

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Based on the given side lengths (a=16 mm, b=63 mm, c=65 mm), the triangle is a(n) right triangle. This is because it satisfies the Pythagorean theorem: a² + b² = c² (16² + 63² = 65²).

A right triangle is a triangle with two perpendicular sides and one angle that is a right angle (i.e., a 90-degree angle). The foundation of trigonometry is the relationship between the sides and various angles of the right triangle.

The hypotenuse, or side c in the illustration, is the side that is opposite the right angle. Legs are the sides that meet at the correct angle. Side a may be thought of as the side that is opposite angle A and next to angle B, whereas side b is the side that is next to angle A and next to angle B.

A right triangle is considered to be a Pythagorean triangle and its three sides are referred to as a Pythagorean triple if the lengths of all three of its sides are integers.

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Dividing two polynomials may produce another polynomial only when the divisor has a lower degree than the dividend. Otherwise, it will generally result in a rational function.

No, dividing two polynomials may not result in another polynomial. It can produce a rational function.

A polynomial is an algebraic expression consisting of terms with non-negative integer exponents. When two polynomials are divided, the result is not always a polynomial.

If the degree of the polynomial being divided (dividend) is higher than the degree of the polynomial dividing (divisor), then the result can be a polynomial with a lower degree. However, if the degree of the divisor is equal to or greater than the degree of the dividend, the result will generally be a rational function, which is a ratio of two polynomials.

A rational function has the form P(x)/Q(x), where P(x) and Q(x) are polynomials and Q(x) is not equal to zero. The division can introduce terms with negative or fractional exponents, making the result a rational function rather than a polynomial.

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9514 1404 393

Answer:

  f(2) = 36

Step-by-step explanation:

Put 2 where x is and do the arithmetic.

  f(2) = 6^2

An exponent of 2 means 6 is a factor two times.

  f(2) = 6×6

  f(2) = 36

Answer:

36

Step-by-step explanation:

To evaluate f(x) = 6^x at x = 2, substitute 2 for x:

f(2) = 6^2 = 36

oh im sorry i misunderstood the question :(

The percent recovery of benzoic acid is equal to 80.0 if the mass of purified benzoic acid after recrystallization is 1.611 g.

The percent recovery can be described as the amount of a product available after its production and purification.

The percent recovery of benzoic acid can be calculated by using the following formula:

percent recovery of sample = (Mass of purified sample ÷ Mass of contaminated sample) × 100

Substituting the given values of contaminated and purified benzoic acid in this equation;

percent recovery = (1.611 ÷ 2.014) × 100

percent recovery = 0.7999 × 100

percent recovery = 79.99

Rounding it to the nearest tenth;

percent recovery = 80.0

Hence the percent recovery of benzoic acid is calculated to be 80.0

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Answer:

$24.46

Explanation:

$6.85÷7= 1 pint

you times the answer by 25 = $24.46

Answer:

Hi!

We will solve this using proportions, like this:

4 pints cost 10,08

30 pints cost x

__________________

x = (30 * 10,08)/4

x = 302,4/4

x = 75,6

30 pints of ice cream cost 75,6$.

Hope this helps!

Step-by-step explanation:

Answer:

27A+81A =108

Step-by-step explanation:

Answer: The first one, y = (x + 3)² - 2.

Step-by-step explanation:

     To solve this question, we can see that the given function and the answer options are in different equation forms. The given is in standard, but the answer options are in vertex. We will change the given function into vertex form. This is also known as completing the square.

y = x² + 6x + 7

y = (x² + 6x) + 7

y = (x² + 6x + \(\frac{6}{2} ^2\) -  \(\frac{6}{2} ^2\)) + 7

y = (x² + 6x + 9) + 7 - 9

y = (x² + 6x + 9) - 2

     y = (x + 3)² - 2

     Now, we can see the correct answer option is the first one;

                 "y=(x+3)2−2"

The point of intersection of the lines would be (19/20, 3/20) which are the lines y=2x-7/4 and y = 3 - 3x intersect each other.

To determine exactly where the lines y = 2x-7/4 and y = 3 - 3x intersect.

We need to find where both lines are intersect,

Thus, we would be required to equate them

⇒ 2x - 7/4 = 3 - 3x

Rearrange the likewise terms in the above equation,

⇒ 2x + 3x  = 3 + 7/4

Apply the addition operation, and we get

⇒ 5x  = 19/4

⇒ x  = 19/(4)(5)

⇒ x  = 19/20

Substitute the value of x  = 19/20 in the equation y = 3 - 3x, we get

⇒ y = 3 - 3(19/20)

⇒ y = 3 - 57/20

⇒ y = 3/20

Therefore, the point of intersection of the lines would be (19/20, 3/20)

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Answer:

5 is A: 80 tickets

6 is G: 4.50x-8.00=32.50

Step-by-step explanation:

Answer:

Rounded Answer - 47.01

Exact Answer - 47.00935

Step-by-step explanation:

see attached image below!!!

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Hometown Property Casualty Insurance Company's combined ratio, after dividends, can be calculated as 114%. This means that the company is paying out more in losses, expenses, dividends, and taxes than it is earning in premiums and investment income.

The combined ratio is a key metric used in the insurance industry to assess the overall profitability of an insurance company. It is calculated by adding the loss ratio and the expense ratio. In this case, the loss ratio is 75% and the expense ratio is 30%. Therefore, the combined ratio before dividends would be 75% + 30% = 105%.

To calculate the combined ratio after dividends, we need to consider the dividend ratio and the net investment income. The dividend ratio is 1%, which means that 1% of the company's premium revenue is paid out as dividends to shareholders. The net investment income is 8%, representing the return on the company's investments.

To adjust the combined ratio for dividends, we subtract the dividend ratio (1%) from the combined ratio before dividends (105%). This gives us 105% - 1% = 104%. Then, we add the net investment income (8%) to obtain the final combined ratio.

Therefore, the combined ratio after dividends for Hometown Property Casualty Insurance Company is 104% + 8% = 114%. This indicates that the company's expenses and losses, including dividends and taxes, exceed its premium revenue and investment income by 14%. A combined ratio above 100% suggests that the company is operating at a loss, and in this case, Hometown Property Casualty Insurance Company would need to take measures to improve its profitability.

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Answer:

960000

Step-by-step explanation:

1,2 m = 120 cm

0,8 m = 80 cm

1m = 100 cm

120 x 80 x 100 = 960000

Answer:

Step-by-step explanation:

x - 9/12 + 8/12 = 17/12

x - 1/12 = 17/12

x = 18/12= 3/2 = 1 1/2

Value of x = (4 / 3) which makes the given equation true.

" Variable is defined as the value which changes as per the condition act on it."

According to the question,

Given equation,

x - (3/4) + (2/3) = (17 / 12)

Convert all fraction into like fractions we get,

  x - (3/4) ×(3/3) +(2/3)×(4/4) = (17 /12)

⇒x - (9/12) + (8 /12) = (17 /12)

⇒x - (1/12) = (17 /12)

⇒x = (17/12) +(1/12)

⇒x= (18 /12)

⇒x= (3/2)

Hence, Value of x = (4 / 3) which makes the given equation true.

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Answer:

Awnser is C

Step-by-step explanation:

We just have to make the top bar seem bigger then it actually is

Answer:

B. 81 in.²

Step-by-step explanation:

We have been given that the trapezoid shown in the attachment has been enlarged by a scale of 1.5. We are asked to find the area of the enlarged trapezoid.

The area of the original trapezoid is 36 square inches.

Since each side of the trapezoid is enlarged 1.5 times, so the area of new trapezoid would be 2.25 times greater than area of original trapezoid.

The area would be 2.25 times greater because area is product of sum of lengths of parallel sides and height.

1.5 × 1.5 = 2.25

Area of new trapezoid: 2.25 × 36 in²

Area of new trapezoid = 81 in²

The area of the enlarged trapezoid would be 81 in² or option B.