**Answer:**

no

**Step-by-step explanation:**

they are not

**Answer:**

No

**Step-by-step explanation:**

because the angles are not equal. If they were they would have the same numbers.

it takes 8 minutes for byron to fill the kiddie pool in the backyard using only a handheld hose. when his younger sister is impatient, byron also uses the lawn sprinkler to add water to the pool so it is filled more quickly. if the hose and sprinkler are used together, it takes 5 minutes to fill the pool. which equation can be used to determine r, the rate in parts per minute, at which the lawn sprinkler would fill the pool if used alone?startfraction 5 over 8 endfraction plus 5 r equals 8. 5r

The **equation** can be used to determine r, the rate in parts per minute, at which the lawn sprinkler would fill the pool if used alone is 5(8) + 5r = 1.

**Simplify **surely approach to make it simple. In **mathematics**, surely or simplification is **lowering** the expression/**fraction**/trouble in a less difficult form. It makes the trouble clean with calculations and solving.

Let r be the **rate** in** parts per minute** at which the lawn sprinkler would fill the pool if use alone then. If the handheld hose and the lawn sprinkler are used together, we have this equation:

5/r + 5/8 = 1

Simplifying this expression,

5(8) + 5r = 1

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How do you explain temperature on a graph?

Temperature is typically represented on a **graph **by plotting points along the vertical (y-axis) to represent the **temperature**. The horizontal (x-axis) is typically used to represent time or location.

**Temperature **is typically represented on a graph by plotting points along the vertical (y-axis) to represent the temperature. The **horizontal **(x-axis) is typically used to represent either time or location. Each point on the graph is a measurement of temperature at a specific moment in time or location. The data **points **can be connected with a line to create a line graph, which can show temperature trends over time or in different locations. If two sets of data are being compared, such as indoor and outdoor temperatures, two lines can be drawn on the same graph to compare the two. By looking at the graph, one can easily identify the highest and lowest temperatures, as well as any trends over time. Additionally, the **graph **can be used to identify when temperatures are above or below a certain threshold. Graphs can be used to quickly and easily represent data, making them a powerful tool in understanding temperature.

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Is 2x 3y a binomial?

2x + 3y is a **binomial **is a true statement.

A **polynomial** is of various types like binomial, trinomial and multinomial.

Monomial is said to contain only one term, trinomial is said to contain exactly three terms, multinomial contains n number of terms.

An mathematical **expression** known as a binomial has exactly two terms.

Examples of binomials are 4x² + 5y², xy² + y, x² + 3, x + y, etc.

Here, the given algebraic expression is 2x + 3y, where 2x is one **term** and 3y is another term. The coefficient of x is 2 and coefficient of y is 3 where as the exponent of x is 1 and the exponent of y is 1.

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What is the y-intercept of Y =- 2x 6?

**Answer:**

y-intercept: 6

**Step-by-step explanation:**

Y = -2x 6

The equation is y = mx + b

m = the slope

b = y-intercept

So, the y-intercept is 6

What are the slope and y value at the y-intercept of the line y 3x 5?

The **slope** is 3 and the y-intercept is −5 of the equation y = 3x - 5.

The line with m as the slope, m, and c as the y-**intercept** is the graph of the linear equation y = mx + c. The values of m and c are real integers in the slope-intercept form of the linear equation. The slope, m, is a measure of how steep a line is. Sometimes, the gradient of a line is referred to as its slope.

Slope-intercept form,

y = mx + c

Given equation,

y = 3x-5

Slope, m = 3

y-intercept, c = -5

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Multiple choice math

The only graph that correctly shows the given **piecewise function** is; Graph B

It is pertinent to note that when it comes to **piecewise functions **and inequalities, a closed, or **shaded circle** is typically used to represent the inequalities greater than or equal to (≥) or less than or equal to (≤) . However, an open, or **unshaded circle** is typically used to represent the inequalities greater than or less than.

Now, the first part of the piecewise function states that;

f(x) = x + 1 if x < 1

Thus, it will be an **unshaded circle **pointing to the left direction indicating less than.

The second** inequality** says 4 provided that x ≥ 1.

Thus;

The line will be a horizontal line pointing right with a shaded circle. Therefore we conclude that only option B is correct.

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What is are the things s2 considered to show that the two triangles are congruent?

**Answer:**

Congruence in two or more triangles depends on the measurements of their sides and angles. The three sides of a triangle determine its size and the three angles of a triangle determine its shape. Two triangles are said to be congruent if pairs of their corresponding sides and their corresponding angles are equal.

hope this helps mark me brainliest

**Step-by-step explanation:**

Rearrange the formula and solve for r.

**Answer:**

**Step-by-step explanation:**

The formula of Volume of the Cone, V = 1/3πr^2h

Now, r^2 = 3v/πh

r = √(3v/ πh)

What additional information is needed for an AAS congruence theorem?

You must be aware that pairs of two angles are congruent as well as the pair of sides that are next to one of the specified angles in order to utilize the AAS Theorem to verify **congruence**.

**Triangles** are said to be congruent if two of their matching angles and one of their excluded sides are congruent with those of two other triangles. Because it can be demonstrated, this is a theorem.

The AAS Theorem uses two **angles** and a side to demonstrate triangle congruence, just as the ASA Postulate. The letters are arranged differently from the angles and sides they represent.

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The equation and graph show the distance traveled by a minivan and a puck truck in miles, y, as a function of time in hours, x.

The **rate **of change of the **pickup **is greater than the rate of change of the **minivan**

From the question, we have the **graph **that can be used in our computation:

On the graph, we have the following **points**

(x, y) = (0, 0) and (1, 50)

The equation of the **proportional relationship **is then calculated as

y = Y/X * x

Where

(X, Y) = (1, 50)

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

y = 50/1 * x

Evaluate

y = 50x

This means that the **rate **of the **pickup **is 50 miles per hour for the pickup

For the **minivan**, we have

y = 45x

This means that the **rate **of the **pickup **is 45 miles per hour for the **minivan**

50 is **greater than **45

Hence, the rate is greater

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PLS HELP QUICK PLS

The two figures below are similar.

30 in

???

inches

12 in

16 in

What is the length of the missing side?

**Answer:**

40 inches

**Step-by-step explanation:**

Similar Triangles

In **similar triangles**, corresponding **sides **are always in the same **ratio**.

Let x be the **length **of the missing side.

Therefore:

[tex]\implies \sf x:16=30:12[/tex]

[tex]\implies \sf \dfrac{x}{16}=\dfrac{30}{12}[/tex]

[tex]\implies \sf 16 \cdot \dfrac{x}{16}=16 \cdot \dfrac{30}{12}[/tex]

[tex]\implies \sf x=\dfrac{480}{12}[/tex]

[tex]\implies \sf x=\dfrac{40 \cdot 12}{12}[/tex]

[tex]\implies \sf x=40[/tex]

Therefore, the **length **of the missing side is **40 inches**.

How do you tell if a limit is coming from the right or left?

To tell if a limit is coming from the right or left, you need to look at the sign of the x-value in the limit **equation**. If the x-value is positive, the limit is coming from the right. If the** x-value** is negative, the limit is coming from the left.

To determine which side a limit is coming from, you must first examine the x-value in the limit **equation**. If the x-value is positive, then the limit is coming from the right side. This is because when the x-value is **positive**, it is approaching from the positive side of the number line. On the other hand, if the** x-value** in the limit equation is negative, then the limit is coming from the left side. This is because when the x-value is negative, it is approaching from the negative side of the **number line. **It is important to note that the sign of the x-value in the limit equation indicates which side the limit is coming from.

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The cost of ms. Clark's restaurant meal is $25. 50. As a tip, ms. Clark gives the waiter 20% of the meal's cost. What is the total amount ms. Clark pays, including tip? responses $26. 01 $26. 01 $30. 60 $30. 60 $32. 64 $32. 64 $33. 5.

As per the given **percentage**, the total amount Ms. Clark pays, including tip is** $30.1**

The term percentage is referred as a **portion **of a whole expressed as a number between **0 and 100** rather than as a **fraction**.

Here we have given that the cost of Ms. Clark's restaurant meal is $25. 50. And as a tip, Ms. Clark gives the waiter 20% of the meal's cost.

Now, we need to find the total amount Ms. Clark pays, including tip.

While we looking into the given question,

The following values are given in the question,

Total amount of bill for Ms. Clark = $25.50

**Percentage **of tip = 20%

Then the **amount **of tip is calculated as,

=> 25.50 x 20/100

=> 25.50 x 0.20

=> 5.1

Then the **total **amount paid by Ms. Clark is

=> 25.50 + 5.1

=> 30.1

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if 4x ≤ g(x) ≤ 2x4 − 2x2 + 4 for all x, evaluate lim x→1 g(x).

The value of **expression** lim x→1 g(x) is 4.

In mathematics, a **limit** is a point at which a function becomes close to producing the desired result for the given input values. Limits are necessary for calculus and mathematical analysis and are also needed to establish integrals, derivatives, and continuity. It is used during the analysis process and continually thinks about how the function will act in a particular situation. The idea of the limit of a topological net broadens the definition of the limit of a **sequence** and relates it to the limit and direct limit in the theory category.

Given expression,

[tex]4x\leq g(x)\leq2x^{4}-2x^{2} +4[/tex]

For x → 1

4x = 4(1)

= 4

[tex]2x^{4}-2x^{2} +4[/tex] = 2(1)-2(1)+4

= 4

Hence, the value of lim x→1 g(x) is 4.

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What is the slope of the line that passes through the points (4, 7) and (7, 16)? Write your answer in simplest form.

**Answer:**

**3**

**Step-by-step explanation:**

Lets use the **slope formula**, Which is given as :-

[tex]\sf{ \dfrac{y2-y1}{x2-x1} }[/tex]

**Substitute** the points we have to the formula :-

[tex]\begin{gathered}\sf \longmapsto {\dfrac{16 - 7}{7-4 }} \\ \sf{ \longmapsto {\dfrac{9}{3}} \\ \sf{\longmapsto 3} \end{gathered}[/tex]

**Thus, The correct answer is 3!!**

Two lines intersect at the point (1, 3).

The y-intercepts of the lines are 1 and 2.

What are the equations of the lines?

In the case of the two lines you described, the y-intercepts are 1 and 2, meaning that the lines cross the y-axis at the points (0,1) and (0,2), respectively.

To find the equations of the lines, you can use the slope-intercept form of a line, which is written as y = mx + b, where m is the slope of the line and b is the y-intercept. Since the lines intersect at the point (1,3), you can use this point and the y-intercept of each line to find the slope of each line.

For the first line, with y-intercept 1, the slope is given by the formula m = (y2 - y1) / (x2 - x1), where (x1,y1) is the given point (1,3) and (x2,y2) is the y-intercept (0,1). Plugging in these values, we get m = (1 - 3) / (0 - 1) = -2. So the equation of this line is y = -2x + 1.

For the second line, with y-intercept 2, the slope is given by the same formula, using the point (1,3) and the y-intercept (0,2). This gives us m = (2 - 3) / (0 - 1) = -1. So the equation of this line is y = -1x + 2.

Therefore, the equations of the two lines are y = -2x + 1 and y = -1x + 2.

1) Colette is building a doll house that is similar to her real house. She measures her front

door to be 240 centimeters tall and 100 centimeters wide. She decides that she wants

the height of the front door on her doll house to be 10 centimeters.

[4 points] Explain, using complete sentences, how she could find the width of the front

door of the doll house. Be sure to discuss the measurements she needs AND how she

would use these measurements to find the width of the doll house's front door.

The** width** of the doll house's front door is 2400 cm.

The area of the rectangle is

(240 cm x 100 cm) / 2

= 2400 cm

Rectangle area in geometry refers to the area that a rectangle occupies on a two-dimensional plane. A quadrilateral, a form of two-dimensional object with four sides and four vertices, is what a rectangle is. The rectangle's four angles are all right angles or exactly 90 degrees. The rectangle's opposing sides are equal and parallel to one another. It should be noted that a parallelogram likewise has equal andTo learn more about **area of Rectangle** refer to:

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What is (2x^2 + 6x − 1) subtracted

from (2x^3 − 3x + 2)?

**Answer:**

2x^3 - 2x^2 - 9x + 3

**Step-by-step explanation:**

(2x^3 − 3x + 2) - (2x^2 + 6x − 1) =

2x^3 − 3x + 2 - 2x^2 + (-6x) − (-1) = ==> distribute the negative sign to 2x^2,

6x, and -1 in (2x^2 + 6x − 1)

Adding a negative number is equivalent to subtracting by a positive number.

Subtracting a negative number is equivalent to adding by a positive number.

Hence:

2x^3 − 3x + 2 - 2x^2 - 6x + 1 =

2x^3 - 2x^2 - 3x - 6x + 2 + 1 = ==> rearrange the expression in which like

terms are matching

**2x^3 - 2x^2 - 9x + 3** ==> simplify

How will you compare the graph of a function and the graph of its inverse?

The** graph of a function** and the graph of its inverse are reflected across the line y = x.

Connsider a **function **f(x).

The** inverse of function** f(x) is represented as f^-1(x).

The inverse of a function is a function that reverses the effect of the original function.

We know that if we take the inverse of function then the domain of a function will be the range of inverse function and the **range **of a function will be the **domain **for its inverse.

This means if the point (3, -6) is in the original function then itwill be represented by the point (-6, 3) in the inverse function.

Also, we can obtain the graph of an **inverse function** as a reflection of the graph of original function across the **line **x = y.

Hence, the inverse functions' graphs are reflections over the line x = y

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What is equidistant from both endpoints?

In geometry,** the midpoint **is the middle point of a line segment. It is equidistant from both endpoints, and it is the centroid both of the segment and of the endpoints.

A point is said to be **equidistant** from a set of objects if the distances between that point and each object in the set are equal.

In two-dimensional Euclidean geometry, the locus of points equidistant from two given (different) points is their** perpendicular bisector.** In three dimensions, the locus of points equidistant from two given points is a plane, and generalising further, in **n-dimensional space** the locus of points equidistant from two points in n-space is an** (n−1)-space.**

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What is an expression 6th grade?

**Answer:**

An expression is a group of terms with an operation performed on them.

TL;DR:

An expression is an equation without an equal sign (=).

**Examples:**

[tex]\frac{(4x+2y)}{10}[/tex]

[tex]2y-5[/tex]

[tex]3x+2y+z[/tex]

Solve the system by substitution. y= y= \,\,-2x −2x y= y= \,\,-6x+36 −6x+36

The solution to the **system of equations**, y = -2x and y = -6x + 36, is: (9, -18).

Given the following **equations** of the **system** as:

y = -2x --> eqn. 1

y = -6x + 36 --> eqn. 2

To solve, substitute y = -2x into **equation** 2:

-2x = -6x + 36

Solve for x

-2x + 6x = 36

4x = 36

x = 9

To find the value of y, substitute x = 9 into **equation** 1:

y = -2(9)

y = -18

The solution is: (9, -18).

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A guidance counselor wants to determine if there is a relationship between a student’s number of absences, x, and their grade point average (gpa), y. the given data list the number of absences and gpas for 15 randomly selected students. using technology, what is the value of r2? a. –0.56

b. –0.32

c. 0. 32

d. 0.56

**Linear regression** is used to model the **linear relationship** between two variables and r2 measures the strength of this relationship. It is calculated by squaring the **correlation coefficient**, which is a measure of the strength and direction of the relationship.

To determine the value of r2, you can use technology to perform a **linear** **regression** analysis on the given data. Linear regression is a statistical method used to model the** linear relationship** between two **variables**, x and y. The value of r2, also known as the coefficient of determination, measures the strength of the relationship between x and y and indicates how well the model fits the data.

The value of r2 is calculated using the following formula:

r2 = (**Correlation** **coefficient**)2

The correlation coefficient, also known as the **Pearson correlation** coefficient, is a measure of the strength and direction of the relationship between two variables. It is calculated using the following formula:

r = ∑(x - x')(y - y') / √[∑(x - x')2 ∑(y - y')2]

where x' and y' are the means of the x and y variables, respectively, and ∑ indicates the **sum** of the values.

To determine the value of r2, you would first need to calculate the **correlation** coefficient using the given data. Once you have calculated the correlation **coefficient**, you can then square it to get the value of r2.

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You can use technology to do a linear regression analysis on the supplied data to find the value of r2. A statistical technique called linear regression is used to simulate the linear relationship between two variables, x and y. The strength of the link between x and y is measured by the coefficient of determination, or r2, which also serves as a measure of how well the model fits the data.

The value of r2 is calculated using the following formula:

r2 = (Correlation coefficient)2

The correlation coefficient, also known as the Pearson correlation coefficient, is a measure of the strength and direction of the relationship between two variables. It is calculated using the following formula:

r = ∑(x - x')(y - y') / √[∑(x - x')2 ∑(y - y')2]

where x' and y' are the means of the x and y variables, respectively, and ∑ indicates the sum of the values.

You must first compute the correlation coefficient using the provided data in order to obtain the value of r2. Once the correlation coefficient has been determined, you can square it to obtain the value of r2.

24) Use approximation to find the square root of the given number to the nearest hundredth.

√20

**Answer:**

The square root of 20 is 4.472.

**Step-by-step explanation:**

What is the slope of the line that passes through the points (2, 8)(2,8) and (12, 20)(12,20)? Write your answer in simplest form.

The **slope of the line** that passes through the points (2,8) and (12, 20) is 6/5.

given :

points (2,8) and (12, 20)

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

= 20-8 / 12-2

= 12/10 =6/5

the slope of the line that passes through the points (2,8) and (12, 20) is 6/5.

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**Answer:**

6/5

**Step-by-step explanation:**

A, B and Care points on the circumference of a circle with centre O.

LACB = 74°

74

Diagram not drawn to scale

Calculate the value of x.

(4 marks)

0x =

Submit Answer

O

**Answer:**

x = 16°

**Step-by-step explanation:**

AOB = 74 · 2 = 148°

triangle AOB is isosceles

2x + 148 = 180

2x = 180 - 148

2x = 32

2/2 x = 32/2

x = 16°

he graph for the equation y = x minus 4 is shown below. On a coordinate plane, a line goes through (0, negative 4) and (4, 0). Which equation, when graphed with the given equation, will form a system that has an infinite number of solutions? y minus x = negative 4 y minus x = negative 2 y minus 4 = x y + 4 x = 1

A** system of equations** with an **infinity **number of solutions, along with y = x - 4, is formed with the following equation:

y - x = -4.

What are linear functions?The **slope-intercept** definition of a linear function is given as follows:

y = mx + b.

The **coefficients **of the function are given as follows:

The combination of two linear functions results in a **system of equations**.

Each intersection point of the linear functions is a solution to the system of equations, then a system with** infinity solutions **will only happen when the two lines are the same, that is, they have the same slope and the same intercept.

Hence the **desired **equation in this problem is given as follows:

y - x = -4.

Which in **slope-intercept** form is given by:

y = x - 4.

Which is **equals **to the graphed equation, hence they intersect infinite times.

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Answer:

A) y - x = -4

Step-by-step explanation:

you are designing a marble planter for a city park. you want the length of the planter to be six times the height, and the width to be three times the height. the sides should be one foot thick. because the planter will be on the sidewalk, it does not need a bottom. what should the outer dimensions of the planter be if it is to hold 4 cubic feet of dirt?

Answer: 6 ft by 3 ft by 1 ft

Step-by-step explanation:

it already shows the outer dimension in the world problem just need to put it into numbers

How do you describe the transformation of a function?

The **transformation of function **is the process of modifying the existing graph of a function.

We know that in a** function transformation**, the graph of parent function either moves to left/right/up/down or resizes or reflects. There types of function transformations are: Translation, Dilation and Reflection

There are two types of **translations **of functions.

1)** Horizontal translations**: a function y = f(x) into the form y = f(x ± m)

if m > 0, then the function f(x ) moves to the left side by 'm' units.

if m < 0, then the function f(x) moves to the right by 'm' units.

2) **Vertical translations**: a function y = f(x) into the form f(x) ± m

if m > 0, then the function f(x) moves up by 'm' units.

if m < 0, then the function f(x) moves down by 'm' units.

Similarly there are two types of **dilations**.

1)** Horizontal Dilation**: a function y = f(x) into the form y = f(kx)

2) **Vertical Dilation**: a function y = f(x) into the form y = k f(x)

In both the cases, if k > 1, then the graph stretches and if 0 < k < 1, then the graph shrinks.

In case of **reflection transformation **of function y = f(x),

y = - f(x) is the reflection with respect to the x-axis and y = f(-x) is reflection with resepct to the y-axis.

Therefore, in a** function transformation**, the original graph of function either moves to left/right/up/down or resizes or reflects.

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At which roots does the graph cross the x axis 0?

**the root **is zero when the graph crosses the X-axis.

The word root used in mathematics to express a solution of equation.

The **root **is written in a number or algebraic form.

When graph crosses the x axis the root of an equation become zero.

hence, we get zero value while crossing the X-axis

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