100 points give me an explanation.
Dont lie or I will report you.

if the second derivative is negative, then the first derivative is decreasing, Graphically, we see this as the curve. of the graph being concave down, that is, shaped like a parabola open downward.

The second derivative tells whether the curve is concave up or concave down at that point. If the second derivative is positive at a point, the graph is bending upwards at that point. Similarly if the second derivative is negative, the graph is concave down.

When second derivative is positive concavity?

If the second derivative is positive at a point, the graph is concave up at that point. If the second derivative is positive at a critical point, then the critical point is a local minimum. If the second derivative is negative at a point, the graph is concave down.

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Answer:

B & D

Step-by-step explanation:

If it’s 60 cents per apple, you will be able to buy 3 apples for $1.80, and 10 apples for $6.00.

0.60 x 3 = 1.80

0.60 x 10 = 6

Hope this helps! <3

There is no value for which the missing place should be filled in order to have exactly one solution.

A Linear equation may be defined as the one which can be represented in the form ax + b = 0 where a, b are coefficients and x is the independent variable. Since the equation only has one variable that is x then the linear equation will be rightly called as linear equation in one variable. We are given the equation -2(2x - _) + 1 = 17 - 4x. We solve the equation further which results as

-4x - _ + 1 = 17 - 4x

As we can see that there is -4 in both the right-hand side as well as the left-hand side both of them gets cancelled out.

- _ +1 = 17

As we can see that there is no variable left in order to find the value so any value of missing space will not be able to give any solution.

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Answer: -10/7 < -8/9 < 0.3 < 7/8 < 1.7

Step-by-step explanation:

The total number of possible outcomes for the math quiz is 16

3  multiple choice questions and each has 4 options. The total number of options here is

= number of question * number of options

= 4 * 3

= 12

2 true/false questions. The total number of options here is

= number of question * number of options

= 2 * 2

= 4

The number of possible outcomes

= outcome from the multiple choice question + outcome from the true/false question

= 12 + 4

= 16

Therefore the total number of outcomes from the quiz in this question is  is 16

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The range of sales for the given condition is (25000, +∞), Hence Mrs. Dundee makes more from the second publisher than the first.

As per the question statement, Mrs. Dundee wants to sell the rights to her Cajun cookbook so one publisher offered to pay $80,000 and a $3 royalty for every book sold and publisher two offered to pay $30,000 and $5 for every book sold.

We are supposed to find the range of sales for the given conditions.

Let's suppose Mrs. Dundee sold "x" books

30,000 + 5x > 80,000 + 3x

2x > 50,000

x > 25,000

So, the range of sales for the given condition is (25000, +∞), Hence Mrs. Dundee makes more from the second publisher than the first.

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∀Answer: keed

Step-by-step explanation: L trash

Answer: 4.2; √19; 3√64

Step-by-step explanation: 4.2; 4.35889894354; 24

The Addition of AnglesABD + DBC = ABC, according to the postulate formula, if D is within of ABC.The formula is applicable to adjacent angles' angle measurements.The greater angle that the two adjacent angles combine to generate will equal the total of the two adjacent angles.

Write a paragraph proof to prove that if P, Q, R, and S are collinear, PQRS, and O is the midpoint of PR, then R is the midpointof QS.

demonstrating PR = QS

Given: Q is PR's halfway point.

A segment's midpoint:

PQ = QR

Given: QS's midpoint is R.

A segment's midpoint:

PQ = QR

The equality's addition property is: QR + RS = PQ + QR.

Consequently, PR = QS.

The seven seven-statement proof below provides evidence that "PQO" and "RSO" are true.

I have provided the triangles image since it is missing.

The following is a step-by-step statement proof that "PQO" and "RSO" are true:

First statement; P R

the first; given

2. O is the midway of PR and QS

second; provided

Indicator 3; PO OR ; QO OS

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Answer:

32°

Step-by-step explanation:

Using the angle addition postulate,

[tex]3x+10+2x+12=72 \\ \\ 5x+22=72 \\ \\ 5x=50 \\ \\ x=10 \\ \\ \implies m\angle ABC=2(10)+12=32^{\circ}[/tex]

Since the points on this graph represent a relationship between x- and y-values, the statement which is true about the relationship is that: 4. It cannot be proportional because a straight line through the points does not go through the origin.

A graph can be defined as a type of chart that's commonly used to graphically represent data on both the horizontal and vertical lines of a cartesian coordinate, which are the x-axis and y-axis.

In Mathematics, the graph of any proportional relationship is characterized by a straight line with the points passing through the origin (0, 0) because as the values on the x-axis (x-coordinate) increases or decreases, the values on the y-axis (y-coordinate) increases or decreases simultaneously.

In this context, we can reasonably infer and logically deduce that the relationship between x-values and y-values in this graph is not proportional.

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Complete Question:

The points on this graph represent a relationship between x- and y-values. Which statement about the relationship is true?

1. It must be proportional because the points lie on the same line.

2. It must be proportional because each time x increases by 2, y stays the same.

3. It cannot be proportional because the y-values are not whole numbers.

4. It cannot be proportional because a straight line through the points does not go through the origin.

Answer:

(-14,12)

Step-by-step explanation:

Way 1: (little more complicated)
we know two things,
The two halves of the line have the same slope, and that the length from the endpoint to the midpoint is equal to the length from the midpoint to the other end point.
The slope is equal to: (6-9)/(4-(-5)) = -3/9 = -1/3
The length is equal to (using the Pythagorean theorem):
height = delta y = 9 - 6 = 3
length = delta x = 4 - (-5) = 9
3^2+9^2=hypotenuse^2
9+81 = h^2
h = sqrt(90)
So, the let's say point Q has the coordinate (a, b).
The formula of the slope would give us (b-9)/(a-(-5)) = -1/3
The formula of the hypotenuse would give us (b-9)^2+(a-(-5))^2 = 90
solving the system of equations, we would get that a = -14 and b = 12, so the point is (-14,12)
Make sure to be careful, however, because you will get two points with this system of equations. Only one works
Way 2:
since from point P to the midpoint we went to the left by 9 and up by 3, from the midpoint to point Q, we would go left by 9, and up by 3.
from the midpoint (-5,9), go left by 9, so x decreases by 9 to get (-14, 9).
go up by 3, so y increases by 3 to get (-14,12). This agrees with our other answer

The position of Zara and Sofia will be 52nd and 53rd.

According to the question, the persons standing in front of Sofia and Zara are 51. After 51 people, Sofia and Zara came and stood in line due to which they will be counted as the next persons.

The individual position of Zara and Sofia can't be determined as it is not given that between Zara and Sofia who came earlier.

This question is related to order and ranking. It means the process of knowing the position of a person, a thing, or a place in comparison to the position of other persons, or things.

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The equation f(-4) = (x - 2)/2 has a constant slope; so it is linear

As a general rule, these are equations with constant rate of change.

The equation is given as

f(-4) = (x - 2)/2

Rewrite as

f(x) = (x - 2)/2

Simplify

f(x) = x/2 - 2/2

Divide

f(x) = x/2 - 1

A linear equation is represented as

f(x) = mx + c

Where m represents the slope and c represents the intercept

This means that

m = 1/2

c = -1

Hence, the equation is a linear equation

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Answer:

-56

Step-by-step explanation:

Given that,

r => -7

s => 2

To solve this given expression, replace r & s with -7 & 2 respectively.

Let us solve it now.

[tex] \sf \: r {s}^{3} \\ \sf - 7 \times {2}^{3} \\ \sf- 7 \times 8 \\ - 56[/tex]

Answer:

[tex]-7x-28[/tex]

Step-by-step explanation

[tex]-7(x-2)-28-14[/tex]

To solve this, we must first solve what is inside the parenthesis by the distributive property. We will multiply -7 by x and -2.

[tex]-7(x)=-7x\\-7(-2)=14[/tex]

So then we have:

[tex]-7x+14-28-14[/tex]

From here, we combine like terms.

7x does not have any like terms, so we just combine 14, -28, and -14.

[tex]14+(-28)+(-14)\\=-28[/tex]

So, the final answer would be:

[tex]-7x-28[/tex]

If you have any questions, please feel free to ask!

Multiplication expression used is 16 ×[tex]\frac{5}{4}[/tex].

A number that when multiplied by a number x results in the multiplicative identity, 1, is known as a multiplicative inverse or reciprocal, indicated by 1/x or x1. A fraction a/b has a multiplicative inverse of b/a. Divide 1 by the real number to obtain the multiplicative inverse of the number. When a number is multiplied by its original number, the multiplicative inverse of that number, or x-1, produces a value equal to 1. The multiplicative inverse of 2, for instance, is 2-1 since it fulfils the formula: 2 x 2-1

2 x [tex]\frac{1}{2}[/tex]= 1. It is also known as a number's reciprocal.

Given Data

16 ÷ [tex]\frac{4}{5}[/tex]

Reciprocating,

16 × [tex]\frac{5}{4}[/tex]

Simplifying,

4(5)

20

Multiplication expression used is 16 ×[tex]\frac{5}{4}[/tex]

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The equation of the hyperbola is -(1/16) (x +4)² + (1/4) (y +2)² = 1

What is Hyperbola?

A hyperbola is a particular kind of smooth curve that lies in a plane and is classified by its geometric characteristics or by equations for which it is the solution set. A hyperbola is made up of two mirror images of one another that resemble two infinite bows. These two sections are known as connected components or branches.

The intersection of the two asymptotes is where the hyperbola's center is located. This is the key idea (-4,-2)

We have y orientation because the vertex at (-4,0) is above this location. The equation will take the form as a result.

-a (x + 4)

2 + b (y + 2)

In the case of certain a and b, 2 Equals 1.

Inputting (-4,0) reveals that b = 1/4.

Finally, requiring that y = x/2 be an asymptote reveals that a = 1/16.

-(1/16) (x +4)² + (1/4) (y +2)² = 1

Hence, The equation of hyperbola is -(1/16) (x +4)² + (1/4) (y +2)² = 1

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The component form of the resulting vector is <5, -4>

Vector:

Vector means the objects which have both, magnitude and direction. Magnitude defines the size of the vector. It is represented by a line with an arrow, where the length of the line is the magnitude of the vector and the arrow shows the direction.

Given,

Vector v = <3, 1>.

Here we need to find the value of u through the given graph and we have to perform the addition operation in order to find the component form of the resulting vector.

Here we have the value of vector v = <3,1>

While observing the graph we have identified as the value of vector u is,

x value = 2

y value = -5

So, the component from of vector u = <2, -5>

Now the addition of u + v is equal to,

=> u + v

=> <3,1> + <2, -5>

=> < (3 + 2) , (1 + (-5))>

=> < 5, -4>

Therefore, the component form of the resulting vector is <5, -4>.

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Answer:

Draw vector v in standard position. To add v to u, shift v 2 units to the right and 5 units down so its initial point coincides with the terminal point of u. Use a dotted line to depict the shifted vector v.

Now there are three sides of a parallelogram. To complete the parallelogram, draw a dotted line from the tip of vector v in the standard position to the tip of the shifted vector v.

Finally, draw the vector represented by the diagonal of the parallelogram with its initial point at the origin. The resultant vector, u + v, is this diagonal of the parallelogram in which the two vectors, u and v, are adjacent sides. The components of u + v are <5, -4>.

Step-by-step explanation:

Plato/Edmentum

1) The slope of line that goes through the points (12, 13) and (-8, 8) is; 5/28

2) Using the point (12, 13) and the slope 5/28, the equation of the line is;

y - 13 = (5/28)(x - 12)

3) The equation of the line in slope intercept form is;  y =  (5/28)x - 76/7

We are told that a line goes through the points; (12, 13) and (-8, 8)

1) The slope is gotten from the formula;

m = (y2 - y1)/(x2 - x1)

m = (8 - 13)/(-8 - 20)

m = -5/-28

m = 5/28

2) Using the point (12, 13) and the slope 5/28, the equation of the line is;

y - 13 = (5/28)(x - 12)

3) Expanding the equation in answer 2 above, we have;

y - 13 = (5/28)x - (60/28)

y - 13 = (5/28)x - 15/7

y = (5/28)x - 15/7 + 13

y =  (5/28)x - 76/7

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Answer:

y=4x-3

Step-by-step explanation:

Answer: the slope for y is y=-3+4x

              the slope for x is x=[tex]3/4 +y/4[/tex]

Step-by-step explanation:.

Answer:

Team 1 is 7, team 2 is 6

Step-by-step explanation:

Upper Extreme-Lower Extreme

The value of the inequality given as n ≤ 5 - 4 is n ≤ 1.

It should be noted that an inequality is simony used to how the relationship between the expressions that aren't equal.

In this case, it should be noted that the inequality given is expressed as n + 4 ≤ 5. This will be solved accordingly:

n + 4 ≤ 5.

Collect like terms

n ≤ 5 - 4

n ≤ 1.

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Answer: 32 year

Step-by-step explanation:

Let Jerrey age is 'y' year

Mell age = 2y

Now,

2y – 16 = y + 16

y = 32

∴ Mells age = 64 year

& Jerrey age = 32 year

Answer:

y= 1/2 x - 3

Step-by-step explanation:

because -3 is the y-intercept, it is where the graph crosses the y-axis

the line is increasing at a rate of 1 unit up, and 2 units to the right. meaning that the slope is 1/2

The expression without the rational exponents is ⁴√(m^3n^5)

Expressions are mathematical statements that are represented by variables, coefficients and operators

The expression is given as

(m^3n^5)^1/4

The exponents of the above expression cannot be simplified

This means that, we simply rewrite the expression using the fourth root expression

So, we have

(m^3n^5)^1/4 = ⁴√(m^3n^5)

Hence. the equivalent expression is ⁴√(m^3n^5)

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Answer:

Michael will earn $399.60 for a 37-hour week.

Step-by-step explanation:

[tex]10.80 \times 37 = 399.60[/tex]

okay so this question is very easy you just supposed to multiple the paid per hour amount with the hours per week.

Data

paid per hour $10.80

find how much for 37 hours

Solution

37 * 10.80

=$399.6

Radius = 12 cm

Central angle = 30°

Length of circular arc = 2πr(θ/360)

⇒ Length of circular arc = 2π x 12 (30/360)

⇒ Length of circular arc = 2π x 1

⇒ Length of circular arc = 2π = 2 x 3.14 = 6.283 cm

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