Ubicar las siguientes fracciones en la recta numérica: 3/9

Answers

Answer 1

The most appropriate choice for Number line will be given by -

The number line has been shown in the figure attached.

What is a number line?

A visual representation of the real numbers can be shown on a diagrammatic representation of graduated straight lines. The visual representation of the real numbers is known as the number line. Number line can be used for addition or subtraction of two numbers.

Here,

The number line has been attached

[tex]\frac{3}{9}[/tex] lies between 0 and 1

So the space between 0 and 1 is divided into 9 equal parts as the denominator of the given fraction is 9

Now the third small line is the required value i.e  [tex]\frac{3}{9}[/tex]  as 3 is in the numerator of the given fraction

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Ubicar Las Siguientes Fracciones En La Recta Numrica: 3/9

Related Questions

Solve for X.
X =?]
5X - 16 x + 10

Answers

-11x + 10 is the answer.
5x-16x+10
calculate the difference
= -11x+10
5x - 16x + 10
-11x + 10

Shavon and Jesiah are having a race. Shavon can run 100 meters in 30 seconds. Jesiah can run 120 meters in 40 seconds. Who is running faster in meters per second, and by how much?

Answers

Shavon is running faster by 0.33 meter.

How to calculate the value?

From the information, Shavon and Jesiah are having a race and Shavon can run 100 meters in 30 seconds. The speed will be:

= Distance / Time

= 100 / 30

= 3.33 meter per second

Jesiah can run 120 meters in 40 seconds. The speed will be:

= Distance / Time

= 120 / 40

= 3 meters per second.

Shavon runs faster. This is illustrated as:

= 3.33 - 3

= 0.33 meter

She's 0.33 meters faster.

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Simplify −6g(3g + 2).

−18g^2 + 2

−18g^2 − 12g

−18g + 2

−18g − 12g

Answers

Answer:

B. −18g^2 − 12g

Step-by-step explanation:

Hope this helps!
Please tell me if its incorrect

Which is an algebraic expression for five more than z

Answers

The algebraic expression for 5 more than z is Z + 5.

Given,

5 more than z.

We need to find the algebraic expression.

What are the different algebraic expressions?

We have,

Examples:

- 3 more than M =  M + 3

- 3 less than M =  M - 3

- 3 times M = 3 x M

- 3 times M less than 2 = 3M - 2

- 3 times M more than 2 = 3M + 2

Find the algebraic expression for 5 more than Z.

We have,

5 more than Z = Z + 5

Thus the algebraic expression for 5 more than z is Z + 5.

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Which sequences are geometric? Select three options.

–2.7, –9, –30, –100, ...
–1, 2.5, –6.25, 15.625, ...
9.1, 9.2, 9.3, 9.4, ...
8, 0.8, 0.08, 0.008, ...
4, –4, –12, –20, ..

Answers

(i) –2.7, –9, –30, –100, ... case of a geometric sequence

(ii) –1, 2.5, –6.25, 15.625, ... case of a geometric sequence

(iii) 9.1, 9.2, 9.3, 9.4, ... not a case of a geometric sequence

(iv) 8, 0.8, 0.08, 0.008, ... case of a geometric sequence

(v) 4, –4, –12, –20, .. not a case of a geometric sequence

What is a geometric sequence?

A geometric sequence is one in which the ratio of two succeeding terms is fixed. The common ratio is what's known as this ratio.

Checking each sequence one by one right now.

(i) –2.7, –9, –30, –100, ...

r=(-9/2.7)=3.33

=(-30/9)=3.33

=(-100/9)=3.33

⇒This is a case of a geometric sequence

(ii) –1, 2.5, –6.25, 15.625, ...

r=(2.5/-1)=2.5

=(-6.25/2.5)=2.5

=(15.625/-6.25)= 2.5

⇒This is a case of a geometric sequence

(iii) 9.1, 9.2, 9.3, 9.4, ...

since the ratio between terms is not the same.

⇒This is not a case of a geometric sequence

(iv) 8, 0.8, 0.08, 0.008, ...

since the ratio between terms is the same.

⇒This is a case of a geometric sequence

(v) 4, –4, –12, –20, ..

since the ratio between terms is not the same.

⇒This is not a case of a geometric sequence

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Answer:

option 1,2,4,5 are correct answers

Step-by-step explanation:

Please help
12​x2+20-3x−5
Factor out the GCF from the entire expression

Answers

I WILL FIRST GROUP THE LIKE TERMS AND SIMPLIFY THEM BEFORE FACTORISING

IT IS VITAL TO SIMPLIFY LIKE TERMS BEFORE FACTORISING.

[tex]12 {x}^{2} - 3x + 20 - 5 \\ = 12 {x}^{2} - 3x + 15[/tex]

THE GCF IN THE EXPRESSION IS 3 MEANING WE WILL DIVIDE EACH AND EVERY TERM IN THE P

EXPRESSION BY 3

[tex] = 3(4 {x}^{2} - x + 5)[/tex]

HOPE THIS HELPS.

for each problem find the instantaneous rate of change of the function at the given value ...Thank you and God Bless

Answers

Answer:

The instantaneous rate of change of the function at the given value is -2.

[tex]f^{\prime}(0)=-2[/tex]

Explanation:

The instantaneous rate of change of the function at point x=a can be written as;

[tex]f^{\prime}(a)=\frac{df(a)}{dx}[/tex]

For the given function;

[tex]y=2x^2-2x+2[/tex]

Then the derivative of the function is;

[tex]f^{\prime}(x)=y^{\prime}=4x-2[/tex]

substituting x=0, we have;

[tex]\begin{gathered} f^{\prime}(0)=4(0)-2 \\ f^{\prime}(0)=-2 \end{gathered}[/tex]

Therefore, the instantaneous rate of change of the function at the given value is -2.

[tex]f^{\prime}(0)=-2[/tex]

A new social media site is increasing its user base by approximately 6% per month.Ir the site currently has 21,740 users, what will the approximate user base be 8 months from now?

Answers

Data

• Increase: 6% per month

,

• Current users: 21,740

,

• Users after 8 months: ?

Procedure

As we are increasing 6%, we have to multiply the original quantity, which represents the 100%, times 100% plus the increase (6%). However, this must be done in decimals:

[tex]\frac{100\%+6\%}{100\%}=\frac{106\%}{100\%}=1.06[/tex]

Then, for the first month the user base will be:

[tex]21,740\times1.06=23,044.4[/tex]

Then, for the second month the user base will be:

[tex]23,044.4\times1.06=24,427.06[/tex]

The third month would be:

[tex]24,427.06\times1.06=25,892.70[/tex]

We could do this for eight months or we can take a shortcut:

[tex]U=U_0\times i^n[/tex]

where U represents the user, U0 is the initial users, i is the increase rate, and n is the number of months.

Replacing the data we have we get:

[tex]U=21,740\times1.06^8[/tex][tex]U=34,650.26[/tex]

Answer: 34,650.26 users after 8 months with a 6% increase per month.

Air pressure decreases exponentially with increases in elevation. The air pressure, y, (in atm units) at a given elevation, x, (in meters) can bemodeled using equation y = e where k is the decay constant.At an elevation of 5486 m where the air pressure is 0.5 atm, what is the value of k?O A k=In( 5486)0.5B. k =In(0.5)548654860.5D. k = - In ( 3956

Answers

Take natural log on both side of the equation to simplify it,

[tex]\begin{gathered} \ln y=\ln (e^{-kx}) \\ \ln y=(-kx)\ln e \\ \ln y=-kx \\ k=\frac{-\ln y}{x} \end{gathered}[/tex]

S

Simplify.3(x + 4)12 x3 x + 127x3(x+4)

Answers

We need to apply "Distributive Property" in order to get rid of the grouping symbols in the algebraic expression.

Such means to multiply 3 by each of the terms inside the parenthesis. That is:

3 times x and then 3 time 4:

3 times x remains as "3 x" since we don't know the value of "x", and 3 times 4 becomes 12:

3 (x+4) = 3 x + 12

Which seems to be the second option you listed.

Solve the equation algebraically

-3(h+6)-7=5

Write your answer as an internet or reduced fraction.

H=

Answers

Answer:

h = -10

Step-by-step explanation:

-3(h+6) - 7 = 5

-3h - 18 - 7 = 5

-3h - 25 = 5

     +25    +25

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

-3h = 30

÷-3     ÷-3

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

h = -10

I hope this helps!

What are two ways you can find 17-8? Explain.

Answers

The two ways to find solution of the expression (17-8) are by direct arithmetic method and indirect simplification method.

In arithmetic method, the first step is to determine whether the numbers are rational or irrational, so as to simplify the solution process. If numbers are rational, then they are checked for the sign determining their position on number line and then the calculations are performed. Here, 17 is positive rational number and -8 is negative rational number. Hence, 17-8 is equalized to 9. In indirect simplification method, the numbers to be subtracted are broken down to simpler terms which can be easily subtracted and reduced to get the answer. In the subtraction of 17-8, we break 8 in the form of (7+1). Then the expression becomes 17 - (7+1). Now, this expression can easily be solved to get the answer. Therefore, 17 - (7+1) = 10 - 1 = 9.

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The graph shows the function f(x).
f(x)
Which equation represents f(x)?
a.f(x) = -√√x
b. f(x) = -√√x-1
c. f(x)=√√/-x-1
d. f(x)=√x

Answers

Answer:

The correct option is 3.

Step-by-step explanation:

The parent cube root function is

From the given graph it is clear that the graph of f(x) is transformed by reflecting the graph of g(x) across y-axis and shifting two units down.

If the parent cube root function is reflected across the y-axis, then x is replaced by -x.

Now, the graph of new function sifts 1 unit down. So, the required function is

The graph shows the function .

From the given graph it is clear that the graph passes through the points (-8,1), (0,-1) and (8,-3).

Check the above function by these points.

At x=-8,

At x=0,

At x=8,

All these points satisfy by the abobe function. It means the above function is correct.

Therefore the correct option is 3.

Simplify the expression below by applying the zero exponent rule. (5-8)^0 = Answer

Answers

Zero Exponent Rule:

[tex]\begin{gathered} a^0=1 \\ a\neq0 \end{gathered}[/tex]

Thus, anything to the power of 0 is "1", except 0.

Let's simplify the expression shown:

[tex]\begin{gathered} (5-8)^0 \\ =(-3)^0 \\ =1 \end{gathered}[/tex]Answer1

I am having a hard time understanding explicit formulas with arithmetic sequences. The current sequence I am working with is:2, 8, 14, 20, 26The common difference is 6. I don't know how to come up with the explicit formula when given the sequence.

Answers

Solution

we are given the sequence

[tex]2,8,14,20,26,..[/tex]

The first term = 2

Common difference = 6

The sequence is an arithmetic progression

The nth term is given as

[tex]\begin{gathered} a_n=a+(n-1)d \\ a=2 \\ d=6 \\ a_n=2+(n-1)(6) \\ a_n=2+6n-6 \\ a_n=6n-4 \end{gathered}[/tex]

Therefore, the answer is

[tex]a_{n}=6n-4[/tex]

(3s)/(s^2 - 16) (s-4)/(s^2)

Answers

Answer: =111e3t(33cosh11−−√t+711−−√sinh11−−√t)

Step-by-step explanation:

True or False. 8 (12 + 3) is equivalent to 120

Answers

Use the order of operations and the distributive property to solve this expression. Work starting from the parenthesis.

8(12 + 3) = 120
8(15) = 120
120 = 120

The equation is true.

Answer:

True because you must do parentheses first so 12+3=15x8=120 so it is equivalent

Elon writes an algebraic expression to represent the product of 10 and the difference of 5y and 1. The factors of the expression are______and_____

Answers

The factors of the expression are 2.5 and 11/5.

What is an algebraic expression?

In mathematics, an expression that incorporates variables, constants, and algebraic operations is known as an algebraic expression (addition, subtraction, etc.). Terms comprise expressions. Similar to this, we are describing an algebraic expression when we explain an expression in words that has a variable (an expression with a variable). For instance, the algebraic expression for "3 more than x" can be written. x + 3.

Given Data

Elon writes an algebraic expression to represent the product of 10 and the difference of 5y and 1.

Algebraic expression:

The factors of the expression are:

10 = 5y -1

11 = 5y

y = 11/5

y = 2.5

The factors of the expression are 2.5 and 11/5.

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Find the sum and product of the roots of the equation 4x^2-12=3x

Answers

Given the equation:

[tex]4x^2-12=3x\text{ ----- equation 1}[/tex]

Required: sum and product of the roots of the equation

solution:

For a quadratic equation of the form

[tex]ax^2\text{ + bx + c = 0 ------ equation 2}[/tex]

the sum of the roots is expressed as

[tex]\text{sum of roots = -}\frac{b}{a}[/tex]

the product of the roots is expressed as

[tex]\text{product of roots = }\frac{c}{a}[/tex]

The given quadratic equation can be rewritten in the form as in equation 2 to be

[tex]4x^2-3x-12\text{ = 0 ----- equation 3}[/tex]

In comparison to equation 2,

[tex]\begin{gathered} a\text{ = 4} \\ b\text{ = -3} \\ c\text{ =-12} \end{gathered}[/tex]

Thus,

Sum of roots:

[tex]\begin{gathered} \text{sum of roots = -}\frac{b}{a} \\ =-\frac{-3}{4} \\ =\frac{3}{4} \end{gathered}[/tex]

thus, the sum of the roots is

[tex]\frac{3}{4}[/tex]

Products of roots:

[tex]\begin{gathered} \text{product of roots = }\frac{c}{a} \\ =\frac{-12}{4} \\ =-3 \end{gathered}[/tex]

thus, the product of the roots is

[tex]-3[/tex]

Which is closest to X, the distance between the base of the lighthouse and the boat

Answers

we have

then, we use the trigonometric tangent identity:

[tex]\begin{gathered} \tan 25=\frac{22}{x} \\ x=\frac{22}{\tan 25} \\ x=47.2 \end{gathered}[/tex]

answer: x = 47.2

Find the solution set for y = 4x - 3,
given the replacement set
{(-3, 9), (-2, -11), (0, -2), (2,5)}

Answers

The solution set for y = 4x-3 is {(2,5)} from the replacement set {(-3, 9), (-2, -11), (0, -2), (2,5)}.

The provided function is an equation of line in slope-intercept form of line.

According to which, if a line has slope m and it has the Y-intercept c, then the equation of line will be,

y = mx+c,

One thing to be noted here is, if the line passes through (a,b) then it will satisfy the equation and also, it will be called a solution of the equation.

The equation is y = 4x-3,

The given replacement sets is, {(-3, 9), (-2, -11), (0, -2), (2,5)}.

We will check for each and every element of the set,

1. For (-3,9)

Putting values in,

y = 4x-3

9 = 4(-3)-3

9 ≠ -15

Not a solution.

2. For (-2,11)

Putting values in,

y = 4x-3

11 = 4(-2)-3

11 ≠ -11

Not a solution.

3. For (0,-2)

Putting values in,

y = 4x-3

-2 = 4(0)-3

-2 ≠ -3

Not a solution.

4. For (2,5)

Putting values in,

y = 4x-3

5 = 4(2)-3

5 = 5

It is a solution for the equation y = 4x -3.

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Please help me with this question my son keeps getting this wrong, please help I have attached the image of the problem from his math paper.

Answers

The terms in the given expression are

[tex]8x^3y^2,4x^2y^3,40xy^3[/tex]

The common factor in all the three time is

[tex]4xy^2[/tex]

Take the common factor outside the brackets and write the remaining inside the brackets.

[tex]4xy^2(2x^2-xy+10y)[/tex]

Write the equation of a line that is parallel to the line whose equation is y = 1/3x +6 and passes through the point(-3,5).

Answers

Answer:

y = 1/3 x + 6

Explanation:

The slope of two parallel lines is the same; thereofre the equation of the line we are seeking looks like

[tex]y=\frac{1}{3}x+b[/tex]

where b is a constant hitherto unknown.

Now, we know from point (-3, 5) that when when x = -3, y = 5; therefore,

[tex]5=\frac{1}{3}(-3)+b[/tex]

the above simplifies to

[tex]5=-1+b[/tex][tex]\therefore b=6[/tex]

Hence, the equation of the line is

[tex]y=\frac{1}{3}x+6[/tex]

The teacher is handing out note cards to her students. She gave 84 note cards to the first
student, 76 note cards to the second student, 68 note cards to the third student, and 60 note
cards to the fourth student. What kind of sequence is this?
arithmetic
geometric
both
neither

Answers

Answer: Arithmetic

Step-by-step explanation: Because its decreasing at a constant rate of the same number 8

Please Help, thank you.

Answers

The interval notation for the change in temperature are-

Increasing temperature; (1, 3) ∪ (6, 8).Decreasing temperature; (0, 1) ∪ (3, 6).What is termed as the interval notation?An interval is represented on a number line using interval notation. In those other words, it is a method of writing real number line subsets. An interval is made up of numbers that fall between two particular given numbers.

For the given function;

Increasing temperature; It is the temperature in which the graph is increasing or we can say that for as the vale of x increases the value of y also increases. Thus, the interval notations are-

Increasing temperature; (1, 3) ∪ (6, 8).

Decreasing temperature: It is the temperature in which the graph is decreasing or we can say that for as the vale of x increases the value of y also decreases. Thus, the interval notations are-

Decreasing temperature; (0, 1) ∪ (3, 6).

Thus, the interval notations for the function are found.

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We want to buy special tile for the shaded area. The tile costs $4.39 per square foot. How much does it cost to tile the shaded area?

Answers

If the area of the rectangle is 800 square feet. Then the cost to tile the shaded area will be $3,512.

What is the area of the rectangle?

Let W be the rectangle's width and L its length.

The area of the rectangle is the multiplication of the two different sides of the rectangle. Then the rectangle's area will be

Area of the rectangle = L × W square units

The area of the rectangle is given below.

A = 20 x 40

A = 800 square ft

Then the cost to tile the shaded area will be given as,

C = 4.39 x 800

C = $3,512

If the area of the rectangle is 800 square feet. Then the cost to tile the shaded area will be $3,512.

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The missing diagram is attached below.

helpppp me out please will give brainiest to first right answer

Answers

Answer:

-490

Step-by-step explanation:

:]

what is the means proportional between 4 and 81

Answers

Given

4

18

Procedure

The mean proportional, or geometric mean, of two positive The mean proportional, or geometric mean, of two positive

[tex]\frac{a}{x}=\frac{x}{b}[/tex]

When solving

[tex]\begin{gathered} x=\sqrt[]{a\cdot b} \\ x=\sqrt[]{4\cdot81} \\ x=\sqrt[]{324} \\ x=18 \end{gathered}[/tex]

The answer would be 18

Consider the figure. If <7 and <11 are supplementary then lines

Answers

Solution

- The two angles, <7 and <11 are supplementary. This implies that the line q is a transversal line upon which angles <7 and <11 are drawn.

- In order for line q to be the transversal and <7 and <7 to be supplementary, it implies that the lines r and s are parallel.

Final Answer

The answer is "r and s"

Consider the equation below.
log4(x+3)= log2 (2+x)
Which system of equations can represent the equation?

Answers

Answer:

x=2log(2)−3log(4)log(4)−log(2)

Step-by-step explanation:

I hope this matches one of your answers

The decimal form is -4

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