Determine whether the graph below is a function or not a function...... I'm going with not a function but I'm not so sure..... Can someone help? thank youuuu

Answer:

169×5=845

Step-by-step explanation:

ok now mark me brainlist

Answer:47r64765

Step-by-step explanation:no

The given sequence 22, 12, 2, -8 is arithmetic, and the common difference is -10.

An arithmetic sequence is a sequence where the difference between any pair of consecutive terms is a constant knowed as the common difference, and if k is that common difference, we can write the recursive formula as:

a(n) = a(n - 1) + k

Here we have the sequence:

22, 12, 2, -8

Taking the differences between consecutive terms we get:

12 - 22 = -10

2 - 12 = -10

-8 - 2 = -10

The differences are all equal, then this is an arithmetic sequence, and the common difference is -10.

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La suma de las cifras del precio del rollo de alambre es aproximadamente 27.

Para resolver este problema, vamos a llamar "x" al precio del rollo de alambre en soles (S/).

Según la información proporcionada, podemos establecer la siguiente ecuación:

\((\frac{x}{2} )+(\frac{2x}{3} )+(\frac{5x}{8} )= 3870\)

Para simplificar la ecuación, vamos a deshacernos de los denominadores multiplicando toda la ecuación por el mínimo común múltiplo (MCM) de 2, 3 y 8, que es 24.

La ecuación simplificada será:

\(12x + 16x + 15x = 24 \times 3870\)

\(43x = 92880\)

\(x = \frac{92880}{43}\)

\(x \approx 2158.605\)

El precio del rollo de alambre es aproximadamente S/2158.605.

Para obtener la suma de las cifras, redondearemos el precio a dos decimales y luego sumaremos cada dígito:

Suma de las cifras \(= 2 + 1 + 5 + 8 + 6 + 0 + 5 \approx 27\)

La suma de las cifras del precio del rollo de alambre es aproximadamente 27.

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Answer:

7x^5 − x^3 − x^2 + 3x

Step-by-step explanation:

I got that by combining like terms.

(7x^5) + (3x^4 + −3x^4) + (2x^3 + −3x^3) + (−5x^2 + 4x^2) + (5x + −2x)

the answer isn't in the picture the closest would be A so idk if i made a mistake but I hope u still understand how to solve it :)

Answer:

135 choices

Step-by-step explanation:

5 choices for 1st dig

3 choices for 2nd dig

9 choices for third digit

5 x 3 x 9 = 135

Answer:

135

Step-by-step explanation:

But, for the last digit that is go from 0-9 except the 4

So it also depends on the range for the last digit

Hope this helped! :)

The value of angle S is 53°

Exterior angle theorem states that the measure of an exterior angle of a triangle is equal to the sum of two remote interior angles.

With this theorem we can say that

7x+2 = 4x+13+19

collecting like terms

7x -4x = 13+19-2

3x = 30

divide both sides by 3

x = 30/3

x = 10

Since x = 10

angle S = 4x+13

angle S = 4(10) +13

= 40+13

= 53°

Therefore the measure of angle S is 53°

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Answer:

Mean: 9.2857142857143

Median: 9

Range: 11

Step-by-step explanation:

The mean is the average of the data set. Add all the numbers up then divide by the amount of numbers you had to start with.

The median of a set of data is the middlemost number. Order your set into least to greatest order then count inwards. If you have an even set or number then add both middle numbers and divide by 2.

The range of a set of data is the difference between the highest and lowest values in the set. Find your lowest and highest value numbers and subtract the lowest number form the highest one.

The total amount that Adele will have in her account at the end of the 3 years is $2,315.25.

Given that, principal=$2000, rate of interest=5% and time period=3 years.

The compound interest formula is used to calculate compound interest, sometimes known as "interest on interest". The formula for compound interest is \(A = P(1 + \frac{r}{100})^{nt}\), where P= principal balance, r= interest rate, n= number of times interest is compounded per time period and t= number of time periods.

Now, A=2000(1+5/100)³

=2000(1+0.05)³

=2000(1.05)³

=$2,315.25

Therefore, the total amount that Adele will have in her account at the end of the 3 years is $2,315.25.

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Answer:

Subtraction is the Addition of the opposite of the subtrahend to the minuend.

Step-by-step explanation:

PLS GIVE BRAINLIEST

Answer:

Answer D, but you wanna subtract them from the opposite

Answer:

Therefore, the other side length of the Rectangle b = 4 (4/9)

Step-by-step explanation:

Although crucial information that area of the rectangle is missing we can assume it be 10 square units for understanding purposes.

Let the sides of the rectangle be a and b.

Given a = 2 1/4 units

a = 9/4 units

b=?

Area of a rectangle = product of its sides = a×b

⇒ a×b= 10

⇒ 9b/4 = 10

⇒ b= 40/9 = 4 (4/9)

Therefore, the other side length of the Rectangle b = 4 (4/9)

The equation in Standard Form. b) Identify P(x). c) Identify Q(x). d) Evaluate Integrating Factor. e) Solve for the general solution are given below:

a) Rewrite the equation in Standard Form:

To rewrite the equation in standard form, divide the entire equation by x⁴:

dy/dx + 2y = e^(-x)

b) Identify P(x):

In standard form, the coefficient of the y term is 2, which is the function P(x). So, P(x) = 2.

c) Identify Q(x):

In standard form, the right-hand side of the equation is e^(-x), which is the function Q(x). So, Q(x) = e^(-x).

d) Evaluate the Integrating Factor:

The integrating factor (IF) is given by the exponential of the integral of P(x) with respect to x. In this case, the integrating factor is:

IF = e^(∫P(x)dx) = e^(∫2dx) = e^(2x)

e) Solve for the general solution:

Multiply the entire equation by the integrating factor (IF = e^(2x)):

e^(2x) * (dy/dx + 2y) = e^(2x) * e^(-x)

Simplify the left side by applying the product rule of exponents:

(e^(2x) * dy/dx) + 2y * e^(2x) = e^(x)

Notice that the left side is now in the form (f(x)g(x))' = f'(x)g(x) + f(x)g'(x), where f(x) = y and g(x) = e^(2x). Apply the product rule and simplify further:

(d/dx)(y * e^(2x)) = e^(x)

Integrate both sides with respect to x:

∫(d/dx)(y * e^(2x)) dx = ∫e^(x) dx

Integrating the left side gives:

y * e^(2x) = ∫e^(x) dx = e^(x) + C₁, where C₁ is the constant of integration.

Finally, solve for y by dividing both sides by e^(2x):

y = (e^(x) + C₁) / e^(2x)

This is the general solution to the given differential equation using the Integrating Factor Method.

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Answer:2

Step-by-step explanation: 2x2=4 therefore 4 is double 2

The cost of each bottle is equal to the cost of each bag of cashews. Then the correct option is D.

The analysis of mathematical representations is algebra, and the handling of those symbols is logic.

PEMDAS rule means the Parenthesis, Exponent, Multiplication, Division, Addition, and Subtraction. This rule is used to solve the equation in a proper and correct manner.

Jalen bought 4 bottles of water, 2 bags of cashews, and a fruit salad. The cost of the fruit salad was $5.

This expression was used to represent the amount Jalen should pay.

⇒ (4x + 2x +5)

From the expression, the cost of each bottle is equal to the cost of each bag of cashews. Then the correct option is D.

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One drink of an alcoholic beverage contains approximately 100 to 150Kcal. That is option D

An alcoholic beverage is a type of beverage that contains ethanol which is also a type of alcohol.

The three main types of alcoholic beverage are beer, wine and spirits.

Alcoholic drinks contain a lot of kilojoules and have no nutritional benefits

One drink of an alcoholic beverage contains approximately 100 to 150Kcal.

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a. As S satisfied the closure under addition, closure under scalar multiplication and non-empty condition S is a subspace of V.

b. The dimension of S is 6.

a. To show that S is a subspace of V, we need to verify that it satisfies the three subspace axioms:

i. Closure under addition:

Let A and B be two matrices in S.

We need to show that A + B is also a lower triangular matrix.

Since A and B are lower triangular, we know that their sum will also be a lower triangular matrix because the sum of two lower triangular matrices is still lower triangular. Therefore, A + B is in S and S is closed under addition.

ii. Closure under scalar multiplication:

Let A be a matrix in S and c be a scalar.

We need to show that c A is also a lower triangular matrix.

Since A is lower triangular, c A will also be lower triangular because multiplying each element in a lower triangular matrix by a scalar will not change its lower triangular form.

Therefore, c A is in S and S is closed under scalar multiplication.

iii. non-empty:

The zero matrix is a lower triangular matrix, so it is in S.

Therefore, S is a subspace of V.

b. To find a basis for S, we need to find a set of linearly independent vectors that span S.

Let's consider the matrix entries in a lower triangular matrix A:

a11    0       0

a21   a22   0

a31   a32   a33

We can see that the entries above the diagonal (a21, a31, and a32) can take any real value, while the entries on the diagonal (a11, a22, and a33) can also take any real value but the entries below the diagonal (all zeros) are fixed.

Therefore, we can construct a basis for S using these fixed entries:

B = {

     [ 1   0  0 ]

     [ 0   1 0  ]

     [ 0  0  1 ]

     [ 0  0  0 ]

     [ 0  0  0 ]

     [ 0  0  0 ]

  }

The dimension of S is equal to the number of elements in its basis, which is 6.

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The magnitude of vector \(A\) is \(\sqrt{35} lb\),  the magnitude of vector \(B\) is \(\sqrt{98} lb\), and the dot product of \(A\) and \(B\) is 56 lb.

Given:

Vector \(A = 3i+1j+5k\) lb

Vector \(B = 7i+0j+7k\) lb

To find the magnitude of vector \(A\), we use the formula:

\(|A| = \sqrt{A_{x} ^{2} + A_{y} ^{2} + A_{z} ^{2} }\)

Substituting the values of \(A\), we have:

\(|A| = \sqrt{3^{2} + 1^{2} + 5^{2} } \\=\sqrt{35\\\)

To find the magnitude of vector \(B\), we use the formula:

\(|B| = \sqrt{B_{x} ^{2} + B_{y} ^{2} + B_{z} ^{2} }\)

Substituting the values of \(B\), we have:

\(|B| = \sqrt{7^{2} + 0^{2} + 7^{2} } \\=\sqrt{98}\)

To calculate the dot product of \(A\) and \(B\), we use the formula:

\(A.B = A_{x}.B_{x} + A_{y}.B_{y} + A_{z}.B_{z}\)

Substituting the values of \(A\) and \(B\), we have:

\(A.B = (3)(7) + (1)(0) + (5)(7)\\= 21 + 35\\= 56\)

The magnitude of vector \(A\) is \(\sqrt{35}\) lb, the magnitude of vector \(B\) is \(\sqrt{98}\) lb and the dot product of \(A\) and \(B\) is 56 lb.

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\(m\angle E=\sin \dfrac{\sqrt{10}}{2\sqrt5}=\sin \dfrac{\sqrt2}{2}=45^{\circ}\)

Answer:

it can't be simplified.

Step-by-step explanation:

Answer:

A=great circle

B=diameter

C=radius

D=center

Answer:

Step-by-step explanation:

29 u just add 7

Applying the distributive property and precedence of operations, the results to each side of the expression is of 2/5, hence they property holds.

The left-hand side of the expression is defined as follows:

2/5(4/3-1/3)

Applying the distributive property, 2/5 multiplies each term as follows:

2/5(4/3-1/3) = 8/15 - 2/15

(multiplication of fractions -> multiply numerators and denominators with themselves).

They have common denominator, then the subtraction of the fractions is calculated as follows:

2/5(4/3-1/3) = 8/15 - 2/15 = 6/15

6 and 15 are divisible by 3, hence the fraction is simplified as follows:

6/15 = 2/5.

The right-hand side of the expression is given as follows:

2/5 x 4/3 - 2/5 x 1/3

We have two operations, subtraction and multiplication. The multiplication has higher precedence, hence:

2/5 x 4/3 - 2/5 x 1/3 = 8/15 - 2/15

Then the procedure is the same as the left-hand side, obtaining an equal result, and so the distributive property holds.

2/5(4/3-1/3)=2/5*4/3-2/5*1/3

We need to solve:

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Given:

The car ride from Kiley's house to the airport.

Distance =24.3 miles.

Time =1/2 hour.

We know that

Substitute Distance =24.3 miles and time =1/2 hour to compute the average rate of the car ride from Kiley's house to the airport.

Hence the average rate of the car ride from Kiley's house to the airport is 48.6 miles per hour.

2)

Given that they walked 3/4 hours to the waiting area and covered the distance of 1.2 miles.

Distance =1.2 miles.

Time =3/4 hours.

we know that

Substitute distance =1.2 miles and time =3/4 hours to compute the average rate of the walk from the car to the waiting area by the gate, at the airport.

Multiplying 1.2 and 4, we get 4.8

Dividing 4.8 by 3, we get 1.6

Hence at the airport, the average rate of the walk from the car to the waiting area by the gate is 1.6 miles per hour.

Answer:

1/ 1 5 teaspoons of garlic per teaspoon of hot sauce

Step-by-step explanation:

Scott is making a dip that has 3 /5 of a teaspoon of garlic for every 1 /2 of a teaspoon of hot sauce.

3/5 teaspoon of garlic = 1/2 teaspoon of hot sauce

1/2 teaspoon of hot sauce = 3/5 teaspoon of garlic

1 teaspoon of hot sauce =

= 1 × 3/5 ÷ 1/2

= 3/5 ÷ 1/2

= 3/5 × 2/1

= 6/5

= 1 1/5 teaspoon of garlic.

Therefore, the unit rate of garlic to hot sauce in the dip is:

1/ 1 5 teaspoons of garlic per teaspoon of hot sauce

Answer:

772.8 km

Step-by-step explanation:

Speed is the rate of change of distance. Speed is the ratio of distance travelled to time taken. Average speed is the ratio of the total distance travelled to the total time taken, it is given by:

Average speed = Total distance / total time

The 20 07 train leaves Paris at 20:07 and reaches Montpellier at 23:34. This means that the total time taken is 3 hours 27 minutes, that is 3.45 hours.

Given that average speed is 224 km/h, hence:

Average speed = total distance / total time

224 km/h = total distance / 3.45 h

total distance = 224 * 3.45 = 772.8 km

Answer:1.5783 Miles

1.5783 Miles

Step-by-step explanation:

Multiply the value in Inch (in) by 0.0000157828 (the conversion factor). So,

100000 Inch (in) × 0.0000157828 = 1.57828 Mile.

Step-by-step explanation:

use the Pythagoras theorem

a^2 + b^2 = c^2

35^2 + 12^2 = c^2

1369 = c^2

c = 37