Mr adbul made tuna and curry potato filling for ome puff. 3/5 of the filling he made wa tuna and the ret wa curry potato

Each decimal number has a unique bit structure that starts at 1 bit, that's why it is impossible to convert a decimal number to binary digit-by-digit as is achievable with hexadecimal.

It impossible to convert a decimal number to binary on a digit-by-digit basis as can be done for hexadecimal because each decimal number has a separate bit structure that starts at 1 bit and goes quickly, it is difficult to convert a decimal number to binary string of 4 bits digit by digit.

However, since each hexadecimal number has a width of 4 bits, this is achievable. It is relatively easy to go back and forth between binary and hexadecimal. The comparable 4-bit binary string is used to replace each hexadecimal digit in the original number.

Hexadecimal Number FD13.

1111 1101 00010011 each hexadecimal digit with its corresponding 4-bit binary value.

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If a 4x7 coefficient matrix has four pivot columns, the system is consistent and has exactly one solution.

A coefficient matrix is a matrix that represents a system of linear equations. In the case of a 4x7 coefficient matrix, the matrix has 4 rows and 7 columns.

When it comes to determining the consistency of a system of linear equations, the presence of pivot columns is a key factor.

A pivot column is a column that contains a leading 1 in the row reduced echelon form of the matrix. If a system has four pivot columns, this means that the system has 4 linearly independent equations, meaning that there is exactly one solution to the system.

Therefore, the system is considered consistent.

However, if the number of pivot columns is less than the number of unknowns, then the system is considered inconsistent, meaning that there is either no solution or an infinite number of solutions.

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Answer:

No solution, because the slopes are the same and the y-intercepts are different.

Step-by-step explanation:

The two equations are:

y = 1/4x + 1 and y= 1/4x - 1

Since the left sides are equal we can equate the right sides:
1/4x + 1 = /4x - 1

1/4x cancels out of the equation and we get the absurdity:

1 = -1

This indicates no solution to the system of equations

Answer:
No solution, because the slopes are the same and the y-intercepts are different.

We can see that the slopes are the same (1/4) and the y-intercepts are different (1 and -1)

There are 5 inches between the two picnic areas on the map. Therefore, option A is the correct answer.

A scale factor is defined as the ratio between the scale of a given original object and a new object, which is its representation but of a different size (bigger or smaller).

The basic formula to find the scale factor of a figure is expressed as,

Scale factor = Dimensions of the new shape ÷ Dimensions of the original shape.

Given that, a map of a national forest has a scale in which 1 inch represents 3 miles.

If two picnic areas in the national forest are actually located 15 miles apart, then on map it is 15/3 =5 inches

Therefore, option A is the correct answer.

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Every molecule has a unique molecular formula.

A molecular formula is a chemical formula that represents a molecule and gives information about the number and type of atoms present in the molecule. This formula is unique to each molecule and distinguishes one molecule from another, even if they have the same number and type of atoms arranged in a different way.

For example, the molecular formula for glucose (C6H12O6) is different from that of fructose (C6H12O6), even though they have the same number and type of atoms. The molecular formula represents the actual number of atoms present in the molecule and their chemical makeup, which in turn determines the chemical properties and behavior of the molecule.

Thus, for a given number of domains, the characteristic that is common to every molecule is their unique molecular formula.

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When the slope of the line is 3 the equation of the line using point slope formula is

D. у - 8 = 3 (x - 6)

Point slope formula is giving by (y - y₁) = m (x - x₁)

where

m = slope

x₂ and x₁ = points in x coordinates

y₂ and y₁ = points in y coordinates

For slope of 3, equation passing through point (5, 8)

(y - y₁) = m (x - x₁)

y - 8 = 3 (x - 6)

y - 8 = 3x - 18

y = 3x - 18 + 8

y = 3x - 10

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An equation is considered linear if it is in the form of y=mx+b where m is the slope of the equation and b is the y-intercept.

There are several properties possessed by linear equations, which are as follows:

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Answer: -7

Step-by-step explanation: multiply first then you have 2x+8= -6.

subtract 8 from both sides. you now have 2x= -14. divide by 2. X = -7 ( look at attached image if confused)

Answer:

[tex]\frac{51}{8} \:or \: 6\frac{3}{8}[/tex]

Step-by-step explanation:

solution given:

[tex]\frac{3}{4} *8\frac{1}{2}[/tex]

let make mixed fraction to normal fraction

[tex]8\frac{1}{2} =\frac{8*2+1}{2} =\frac{17}{2}[/tex]

replace [tex]\frac{17}{2}[/tex]

we have

[tex]\frac{3}{4} *\frac{17}{2}[/tex]

in multplication fraction, we multiply numerator to numerator and denominator to denominator.

[tex]\frac{3}{4} *\frac{17}{2}=\frac{3*17}{4*2} =\frac{51}{8}[/tex]

again

in mixed fraction =[tex]6\frac{3}{8}[/tex]

Answer:

Below

Step-by-step explanation:

A =   qty 2  at 12.50 each =   25.00

B =   33.90 / 2 = 16.95 unit price

C  =   31.00 / 6.20 = quantity 5

VAT is value added tax ...take the total  108.28   and multiply by 15% = 16.24

Answer:

Step-by-step explanation:

Since the numerator is missing, you want to multiply the denominator onto the other side.

5 x 7 =35

x=35

Answer:

x=35

Step-by-step explanation:

Easy way to solve is making x/5 an improper fraction (fraction whose numerator is equal to or greater than its denominator.)

How I solved it was by multiplying 7×5=35, then I plugged the value into x making it (35/5)=7.

Now just make it a proper fraction, 35÷5=7, now we have 7=7.

The legs' lengths are 7 and 24 respectively. As a result, choice C is the right answer.

Completed question ;

The hypotenuse of a right triangle measures 25. Which could be the lengths of the legs?

A. 3 and 4

B. 5 and 5

C. 7 and 24

D. 10 and 15

Given data :

The hypotenuse of a right triangle measures 25.

A) 3²+4²= Square of the hypotenuse

25=Square of the hypotenuse

Hypotenuse=5 units

B) 5²+5²= Square of the hypotenuse

50=Square of the hypotenuse

Hypotenuse=5√2 units

C) 7²+24²= Square of the hypotenuse

625=Square of the hypotenuse

Hypotenuse=25 units

D) 10²+15²= Square of the hypotenuse

325=Square of the hypotenuse

Hypotenuse=√325 units

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The solution of the system of equations is [tex]$x_1 = \frac{-400}{35}$, \\$x_2 = \frac{-400}{35}$, and $x_3 = -\frac{20}{35}$.[/tex]

The given system of equations can be written in matrix form as follows:

[tex]\begin{bmatrix}1 & -3 & 4 \\ 3 & -7 & 7 \\ -4 & 6 & -1\end{bmatrix}[/tex][tex]\begin{bmatrix}x_1 \\ x_2 \\ x_3\end{bmatrix}[/tex]

=[tex]\begin{bmatrix}-4 \\ -8 \\ 7\end{bmatrix}[/tex]

We can solve for the unknowns [tex]$x_1$, $x_2$, and $x_3$[/tex]  by using the Gaussian elimination method. The first step is to subtract 3 times the first equation from the second equation, and the result is

[tex]\begin{bmatrix}1 & -3 & 4 \\ 0 & -10 & 15 \\ -4 & 6 & -1\end{bmatrix}\begin{bmatrix}x_1 \\ x_2 \\ x_3\end{bmatrix}[/tex]

[tex]=\begin{bmatrix}-4 \\ -20 \\ 7\end{bmatrix}[/tex]

We can then subtract 4 times the first equation from the third equation, and the result is

[tex]\begin{bmatrix}1 & -3 & 4 \\ 0 & -10 & 15 \\ 0 & 18 & -5\end{bmatrix}\begin{bmatrix}x_1 \\ x_2 \\ x_3\end{bmatrix}[/tex]

=[tex]\begin{bmatrix}-4 \\ -20 \\ -12\end{bmatrix}[/tex]

We can now add 10 times the second equation to the third equation, and the result is

[tex]\begin{bmatrix}1 & -3 & 4 \\ 0 & -10 & 15 \\ 0 & 0 & -35\end{bmatrix}\begin{bmatrix}x_1 \\ x_2 \\ x_3\end{bmatrix}[/tex]

=[tex]\begin{bmatrix}-4 \\ -20 \\ 20\end{bmatrix}[/tex]

We can now solve for [tex]$x_3$[/tex] by dividing the third equation by -35, and the result is = [tex]\frac{20}{-35} = -\frac{20}{35}$.[/tex]

Therefore, the solution of the system of equations is

[tex]$x_1 = \frac{-400}{35}$, $x_2 = \frac{-400}{35}$, and $x_3 = -\frac{20}{35}$.[/tex]

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The evaluation of obtuse angle ∠AOC is 124°.

Any angle more than 90 degrees is deemed obtuse: A straight angle is one with a 180° measurement: A zero angle is one with a measurement of 0°: Angles with measures that add up to 90 degrees are said to be complementary angles: Angles with measures that add up to 180° are referred to as supplementary angles.

3x + 94 + x + 30 + 2x - 4 = 180

Sum of angle in a triangle

6x + 120° = 180°

6x = 180° - 120°

6x = 60°

x = 10°

Now, ∠AOC = 3x + 94

3 × 10 + 94

30 + 94

124°

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Marginal Revenue is negative, the firm should consider reducing its output to increase its total revenue.

Therefore, correct answer will be a. increase.

Marginal Revenue (MR) is a crucial concept in economics that measures the change in a firm's total revenue as a result of selling one additional unit of output. MR is used by firms to make decisions about how much output to produce and what price to charge.

In a linear (inverse) demand function, MR is negative when the elasticity of demand is less than one, meaning that the demand for a product is relatively inelastic. In other words, as the firm increases output, the price will decrease, causing total revenue to decline.

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The volume of a solid rotated about the y-axis can be calculated by V = π∫dc[tex][f(y)]^{2}[/tex]dy. Option (A)

The volume of a solid rotated around the y-axis can be calculated using the "Disk Method"

The disk method is predominantly used when we rotate any particular curve around the x or y-axis.

Suppose a function x = f(y), which is rotated about the y-axis.

The volume of the solid formed by revolving the region bounded by the curve x = f(y) and the y-axis between y = c and y = d about the y-axis is given by

V = π ∫dc [tex][f(y)]^{2}[/tex]dy.

The cross-section perpendicular to the axis of revolution has the form of a disk of radius R = f(y)

Thus, the volume of a solid rotated about the y-axis can be calculated by V = π∫dc[tex][f(y)]^{2}[/tex]dy. Option (A)

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The volume of a solid rotated about the y-axis can be calculated by V = π∫dc [f(y)]² dy. Option (A)

The volume of a solid rotated around the y-axis can be calculated using the "Disk Method"

The disk method is predominantly used when we rotate any particular curve around the x or y-axis.

Suppose a function x = f(y), which is rotated about the y-axis.

The volume of the solid formed by revolving the region bounded by the curve x = f(y) and the y-axis between y = c and y = d about the y-axis is given by

V = π∫dc [f(y)]² dy

The cross-section perpendicular to the axis of revolution has the form of a disk of radius R = f(y)

Thus, the volume of a solid rotated about the y-axis can be calculated by V = π∫dc [f(y)]² dy.  Option (A)

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The number of miles he can travel on 44.2 gallons of gas would be = 1697.28 miles

The table shows that there is direct proportional relationship between the number of miles traveled and the number of gallons used by Parker. That is increase in the number of mile = increase in the number of gallons.

If 34 gallons = 1305.6 miles

44.2 gallons = X miles

Make X miles the subject of formula;

X miles = 44.2 × 1305.6/34

= 57707.52/34

= 1697.28 miles

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The required dimensions in the figure are

DG = FG = EG incenters

solving for angle FXD using SOH CAH  TOA

The side XG is worked using SOH CAH TOA

Sin = opposite / hypotenuse - SOH

Cos = adjacent / hypotenuse - CAH

Tan = opposite / adjacent - TOA

sin 22 = FG / XG

XG = 14 / sin 22

XG = 37.37

sin x = DG / XG = 14 / 37.37 hence x = 22

therefore angle FXD is 44 degrees

EG = DG = 14

angle FZG

< DYE + < FXD + < FZE = 180 sum of angles of a triangle

94 + 44 + < FZE = 180

< FZE = 180 - 94 - 44

< FZE = 42

< FZE = 2 * < FZG

< FZG = 42 / 2

< FZG = 21

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The volume of this prism = 2 × 3 × 9 units³.

In mathematics, volume is the space taken by an object. Volume is a measure of three-dimensional space. It is often quantified numerically using SI derived units or by various imperial or US customary units. The definition of length is interrelated with volume.

here, we have,

from the given figure we get,

A rectangular prism made up of unit cubes.

There are 3 layers, and each layer is 9 units long and 2 units wide.

i.e. l = 9

w = 2

h = 3

so, the volume = V

we know, V= l.w.h

so, V = 9.2.3

Hence, The volume of this prism = 2 × 3 × 9 units³.

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The curvature of a curve r(t) = 9t i 7t j (2 t2) k is 4 × ||9 i + 7 j|| / (9² + 7² + 4t²)^(3/2).

Curvature is a measure of the amount by which a curve deviates from being straight. It describes the degree to which a curve bends or twists at any point along its length.

In mathematics, curvature is a property of curves and surfaces that is used to describe their shape and local behavior. For example, the curvature of a circle is constant and is equal to the reciprocal of its radius. The curvature of a straight line is zero.

Curvature is a scalar quantity and is usually measured in units of inverse length, such as 1/meter. There are several ways to mathematically define and calculate curvature, including the concept of the curvature of a curve at a point, which is the rate of change of the direction of the tangent to the curve at that point.

The curvature of a curve is given by:

k(t) = ||r'(t) x r''(t)|| / ||r'(t)||³

where r'(t) is the first derivative of r(t), r''(t) is the second derivative of r(t), and || || is the magnitude or length of a vector.

Given the curve r(t) = 9t i + 7t j + (2 t²) k, we can find its first and second derivatives:

r'(t) = 9 i + 7 j + 4t k

r''(t) = 4 k

So, the curvature of the curve r(t) is:

k(t) = ||r'(t) x r''(t)|| / ||r'(t)||³ = ||9 i + 7 j|| × ||4 k|| / ||9 i + 7 j + 4t k||³ = 4 × ||9 i + 7 j|| / (9² + 7² + 4t²)^(3/2)

Since this expression depends on t, the curvature is a function of t, not a constant.

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They need to dilate the box by a scale factor of  ∛8.

This refers to the number/amount by which a figure is bigger or smaller than the original figure.

Solving for scale factor  they need to dilate the box:

The volume of a cube with sides of length "s" is given by the formula:

V = s³.

If the basic box has a volume of 1 cubic foot (V = 1), then a box with a volume of 8 cubic feet (V = 8) can be found by scaling the basic box by a factor of ∛8.

Hence, the scale factor is  ∛8.

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No, it's not possible for Trevor to use 1/2 of the poster for his pictures, 3/8 for his hypothesis, and 1/4 for the experiment process.

This is discovered by addition of fraction

= 1/2 + 3/8 + 7/8

= 7/8

The fractions 1/2, 3/8, and 1/4 add up to 7/8, which is greater than 1.

Since the fractions represent parts of a whole poster, the total must be less than or equal to 1.

Therefore, Trevor needs to adjust the fractions so that their sum is less than or equal to 1.

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The common chord has a length equal to 6 centimeters.

In this problem we find the case of two circles of different radii (r₁ = 5 cm, r₂ = 3 cm), whose distance between centres is equal to 4 centimeters. We are required to determine the length of the chord common to the two circles.

First, determine one angle of a triangle by law of cosine:

cos θ = [(5 in)² - (3 in)² - (4 in)²] / [- 2 · (3 in) · (4 in)]

θ ≈ 90°

Second, determine the length of the common chord:

x = 2 · (3 cm)

x = 6 cm

The length of the common chord is equal to 6 centimeters.

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The value for (1.0x10³) / 2.0x[tex]10^5[/tex] is 0.005.

Exponents and powers are ways used to represent very large numbers or very small numbers in a simplified manner.

For example, if we have to show 3 x 3 x 3 x 3 in a simple way, then we can write it as [tex]3^4[/tex], where 4 is the exponent and 3 is the base.

Given:

(1.0x10^3) and 2.0x10^5

We don't have any sign so we proceed with operation division

(1.0x10³) ÷ 2.0x[tex]10^5[/tex]

= (1.0x10³) / 2.0x[tex]10^5[/tex]

Suing exponents

[tex]a^m/ a^n= a^{m-n[/tex]

= 1/2 x [tex]10^{3-5[/tex]

= 0.5 x [tex]10^{-2[/tex]

= 0.5 / 10²

= 0.5 /100

= 0.005

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The one which not the benefit of being a member of a professional organization is providing certificate examinations at discounted rate. The correct option is D.

Professional associations provide the better networking opportunities with people who are specifically in our industry. Whether we are looking to pursue employment opportunities, link with other industry professionals, or even looking for a mentor in our profession, the networking opportunities are invaluable.

Another benefits of joining in a professional organization is that it helps build the career portfolio of a professional. Organizations which can provide opportunities for speaking engagements, career specialization, publication and even scholarship and training programs abroad.

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Although part of your question is missing, you might be referring to this full question: All of the following are benefits of being a member of a professional organization, except:

A. providing a wide range of continuing education units.

B. publishing newsletters and magazines dealing with current issues and trends in healthcare.

C. providing tuition reimbursement.

D. providing certificate examinations at discounted rate.

Using the Taylor Remainder Theorem, the values of x ≤ 1.2145 for which this approximation is within 0.004458 of the right answer.

The function is f(x) = cos(x) at a=0.

The Taylor Series is:

f(x) = f(a) + f'(a)/1! (x - a) + f''(a)/2! (x - a)^2 + f'''(a)/3! (x - a)^3 + .............

Now, d/dx (cosx) = -sinx at a = 0

d/dx (cosx) = 0

d^2/dx^2 (cosx) = -cosx at a = 0

d^2/dx^2 (cosx) = -1

d^3/dx^3 (cosx) = sinx at a = 0

d^3/dx^3(cosx) = 0

d^4/dx^4 (cosx) = cosx at a = 0

d^4/dx^4 (cosx) = 1

d^5/dx^5 (cosx) = -sinx at a = 0

d^5/dx^5 (cosx) = 0

d^6/dx^6 (cosx) = -cosx at a = 0

d^6/dx^6 (cosx) = -1

Now putting the value

f(x) = 1 + 0/1! (x - 0) + (-1)/2! (x - 0)^2 + 0/3! (x - 0)^3 + 1/4! (x - 0)^4 + 0/5! (x - 0)^5 + (-1)/6! (x - 0)^6 + .............

Simplifying

f(x) = 1 - 1/2! x^2 + 1/4! x^4 - 1/6! x^6 + .............

|1/6! x^6| ≤ 0.004458

Multiply by 6! on both side, we get

x^6 ≤ 0.004458 × 6!

After solving

x ≤ 1.2145

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The complete question is:

Find T5(2): Taylor polynomial of degree 5 of the function f(x) = cos(x) at a=0. Using the Taylor Remainder Theorem, find all values of x for which this approximation is within 0.004458 of the right answer. Assume for simplicity that we limit ourselves to |x| ≤ 1.

The amount of caffeine in the bloodstream after different times decreases following an exponential decay pattern.

Caffeine is a natural chemical with stimulant effects.

Let's call the new half-life time for an individual with extended half-life as t. The function for the amount of caffeine (C) in the bloodstream after time t can be expressed as:

C(t) = 80 * (1/2)^(t/8)

Using this formula, we can determine the amount of caffeine in the bloodstream after different times:

1 hour:

C(1) = 80 * (1/2)^(1/8) = 80 * (1/2)^0.125 ≈ 79.28 mg

5 hours:

C(5) = 80 * (1/2)^(5/8) ≈ 64.51 mg

10 hours:

C(10) = 80 * (1/2)^(10/8) ≈ 51.37 mg

20 hours:

C(20) = 80 * (1/2)^(20/8) ≈ 25.68 mg

Therefore, The amount of caffeine in the bloodstream after different times decreases following an exponential decay pattern.

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Answer:

4 is there answer I think

Step-by-step explanation:

The value of x is 15

The value of y is 7.

The unknown sides:

x = 15

5y - 3 = 33

y + 9 = 16

x - 2 = 13

It is a two-dimensional figure which has three sides and the sum of the three angles is equal to 180 degrees.

We have,

Similar triangles mean the ratios of the corresponding sides are equal.

Now,

(5y - 3)/(y + 9) = 30/x = 26/(x - 2)

Taking two ratios.

(5y - 3)/(y + 9) = 30/x

5xy - 3x = 30y + 270

Taking two ratios.

30/x = 26/(x - 2)

30x - 60 = 26x

30x - 26x = 60

4x = 60

x = 15

Now,

Substituting x = 15

5xy - 3x = 30y + 270

5 x 15 x y - 3 x 15 = 30y + 270

75y - 45 = 30y + 270

75y - 30y = 270 + 45

45y = 315

y = 7

Now,

x = 15

5y - 3 = 35 - 3 = 33

y + 9 = 7 + 9 = 16

x - 2 = 15 - 2 = 13

Thus,

x is 15 and y is 7.

The unknown sides are 15, 33, 16, and 13.

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