Twice a number is 24 less than 4 times the number find the number

Answers

Answer 1
Let n be a number

2n + 24 = 4n
24 = 4n - 2n
24 = 2n
n = 24/2
n = 12
Answer 2
Final answer:

The question asks for a number which when multiplied by 2 gives a result that is 24 less than the result of the number when multiplied by 4. The solution to this problem is the number 12.

Explanation:

The student's question asks about algebraic expression and solving for a value. This could be written as an equation:

2x = 4x - 24

First, let's simplify this equation by subtracting 2x from both sides, this gives you:

2x = 24

Then, solve the equation by dividing both sides by 2, and we find that the number is:

x = 12

So, the number that the student is searching for is 12. Twice this number is 24, which is indeed 24 less than 4 times the number (48).

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Related Questions

Janelle is five years younger than Louisa. In three years, Janelle will be half Louisa’s age. If j represents Janelle’s age now and l represents Louisa’s age now, which matrices represent the situation?

Answers

Answer: C

Step-by-step explanation: Got it right

Final answer:

The matrix form representing the given situation with Janelle and Louisa's ages is a system of linear equations derived from the word problem, and can be represented as: [1 -1 | -5] and [0.5 -0.5 | -1.5].

Explanation:

The question involves setting up equations based on the given word problem and representing them in matrix form. The situation describes a relationship between the ages of Janelle and Louisa, with Janelle being five years younger than Louisa. In three years, Janelle will be half of Louisa's age. This can be represented with two equations:

j = l - 5

j + 3 = 0.5 * (l + 3)

These equations can then be represented in matrix form. Matrices are used in mathematics to represent systems of linear equations, and the equations stages can be translated into a matrix where each row represents an equation:

Matrix for the system of equations:

[1 -1 | -5]

[0.5 -0.5 | -1.5]
The first row of the matrix represents the first equation, showing the coefficients of j and l, and the constant term on the right side of the equation. The second row represents the second equation with the respective coefficients and constant term.

Which lines are parallel in the square pyramid?

Select each correct answer.

​​​ BC←→ ​ and DE←→

CD←→ and BE←→

​ AD←→ ​ and ​​ ​ BC←→ ​

AB←→ and AD←→

Answers

A square pyramid is a pyramid with a square base. In this problem, this base is formed by the points B, C, D and E as illustrated in the Figure above. So, the correct answers are:


First. (BC←→ ​ and DE←→)

This is indicated in Figure 1. As you can see, the red lines are parallel, that is:

[tex]\overline{BC} \ is \ parallel \ to \ \overline{DE}[/tex]


Recall that two lines are parallel if they are always the same distant apart in which case they are equidistant, that is, they never meet.


Second. (CD←→ and BE←→)

This is indicated in Figure 2. As you can see, the green lines are parallel, that is:

[tex]\overline{CD} \ is \ parallel \ to \ \overline{BE}[/tex]

Answer:  The correct options are

(A) BC←→ ​and DE←→

(B) CD←→ and BE←→

Step-by-step explanation:  We are given to select each pair of sides that are parallel to each other in the square pyramid.

We know that

the base of a square pyramid is a square. And the opposite sides of a square are parallel to each other.

So, in the given square pyramid ABCDE, the base is a square BCDE.

Therefore, the pair of parallel sides are

BC and DE ;  CD and BE.

This implies that option (A) and (B) are correct.

Thus, the correct options are (A) and (B).

The rest of the numbers are cut offf

225
250
270

Answers

there are 8 sides so the angles are 360/8 = 45

the answer is 45 degrees

find the inverse of f(x)=-3x+3

Answers

to get the inverse, first off do a quick switch on the variables, and then solve for "y".

[tex]\bf f(x)=y=-3x+3\qquad \qquad inverse\implies \boxed{x}=-3\boxed{y}+3 \\\\\\ x-3=-3y\implies \cfrac{x-3}{-3}=y\implies \cfrac{3-x}{3}=y\impliedby f^{-1}(x)[/tex]

Which of the following is a true statement a.5/6>10/12
B.6/9=1./3
C.13/15>4/5
D.1/4>1/3

Answers

The true statements among the given statement by converting them as like fractions is equal to option c. 13/15 > 4/5.

To compare fractions, it's helpful to have them with the same denominator.

Let's convert each fraction to a common denominator, and then we can compare them:

a. 5/6 > 10/12

Common denominator for 6 and 12 is 12:

5/6 = 10/12

So, a is not true.

b. 6/9 = 1/3

Both fractions are simplified and convert to have same denominator (9),

6/9 and 3/9

6/9 > 3/9

so b is not true.

c. 13/15 > 4/5

Both fractions are simplified and convert to have the same denominator (15),

4/5 = 12/15

13/15 > 12/15

and we can see that 13/15 is greater than 4/5, so c is true.

d. 1/4 > 1/3

To compare these fractions, we need a common denominator, which is 12:

1/4 = 3/12

1/3 = 4/12

Now we can see that 1/3 is greater than 1/4, so d is not true.

Therefore, the true statements is option c. 13/15 > 4/5.

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-4(5a - 6b + 10c - 3)

Answers

The answer is:
-20a+24b-40c+12

In a work-out facility, there are two racks with 40 towels per rack. on tuesday, there were 30 towels in use, on wednesday 50, and on thursday 25. what fraction, on average, is in use for the 3 days?

Answers

The capacity is 2 racks, with up to 40 towels per rack, for a maximum of 80 towels o a given day.

Tuesday: 30 towels
Wednesday: 50 towels
Thursday: 25 towels

Total towel usage for the 3 days is 30 + 50 + 25 = 105
Average usage per day is
105/3 = 35 towels per day.

Because the capacity is 80 towels, the fractional usage per day is
35/80 = 7/16

Answer:  7/16

A farmer owns a total of 8 acres of land. The land is separated into 313 equally sized sections. How many acres are in each section?

Answers

8 divided by 313 is about 0.026 acres per section.

A psychology class consists of 14 males and 36 females. if the professor selects names from the class list using random sampling, what is the probability that the first student selected will be a female? if a random sample of n = 3 students is selected and the first two are both females, what is the probability that the third student selected will be a male?

Answers

The probability of selecting a female student for the first picking is [tex] \frac{36}{50} = \frac{18}{25} [/tex]
The number of students left to select from after the first two students selected is 50 - 2 = 48 students, which consist of 34 females (two have been selected) and 14 males (none has been selected so far)
The probability that the third pick is a male is [tex] \frac{14}{48}= \frac{7}{24} [/tex]

Final answer:

The probability of selecting a female first from a class with 14 males and 36 females is 0.72. If the first two students selected are females, the probability that the third student will be a male is approximately 0.292.

Explanation:

The subject of this question is Mathematics, specifically dealing with the concept of probability in a high school level. We are to determine two probabilities: the chance of selecting a female student first from a class, and the likelihood of selecting a male student third given that the first two selected were females.

To find the probability of selecting a female first, we need to consider the total number of students and the number of females. The class has 14 males and 36 females, so the total number of students is-

14 + 36 = 50

The probability of selecting a female first is therefore the number of females divided by the total number of students, which is-

36/50 or 0.72

For the second probability, since the first two students selected are females, we now have a reduced pool of 34 females and 14 males, with a new total of 48. The probability of the third student being a male is then 14/48, which simplifies to 0.292 approximately.

What is the measure of ∠F?
What is the measure of ∠R?
What is the measure of ∠C?

Answers

C= 43
I'm not sure what the measure of R is, but I think the measure of F is 55°. I'm not 100% sure, which I feel terrible about, but I am positive that C= 43
:)

Answer: The measure of ∠F=55°

The measure of ∠R=36°

The measure of ∠C=43°

Step-by-step explanation:

The angle sum property of triangle say that the sum of all the interior angles of a triangle is 180 degrees.

Therefore By using angle sum property in Δ RST

∠R+∠S+∠T=180°

⇒∠R+76°+68°=180°

⇒∠R=180°-144°

⇒∠R=36°

In Δ CDE, where ∠C is a right angle.

∠C+∠D+∠E=180°

⇒∠C+90°+47°=180°

⇒∠C=180°-137°

⇒∠C=43°

In ΔDEF

∠D+∠E+∠F=180°

⇒104°+21°+∠F=180°

⇒∠F=180°-125°

⇒∠F=55°

Do you know the answer to this question

Answers

The correct answer is:  [C]:  "  f(x) = log₃ (x - 3) " .
_______________________________________________________

Factor the expression y4 − 81 using the polynomial identity (x2 − y2) = (x − y)(x + y).

Answers

The factored form is (y^2+9)(y^2-9).

Plug the two terms into the equation by finding the root of both.
√y^4= y^2
√81= 9

From here, you plug the terms into the form (x+y)(x-y)
(y^2+9)(y^2-9)

Hope this helps!

15+r in verbal expression

Answers

If Jimmy has to spend 15 dollars as a base value on his house, as well as a ratio, r, of his pizza earnings and time spent working everyday, he has to spend 15+r dollars on his house

What algebraic expression models the word phrase three fewer than the sum of c and d?

Answers

" the sum " means add

(c + d) - 3 <== ur expression
Sum means to add so, 
(c + d) - 3
The parenthesis are just there to keep c and d together. 

Figure ABCD is a square. Prove BD ≅ AC. Statements Reasons 1. ABCD is a square 1. given 2. ∠DAB, ∠ABC, ∠BCD, and ∠CDA are right angles 2. definition of a square 3. ∠DAB ≅ ∠ABC ≅ ∠BCD ≅ ∠CDA 3. right angles are congruent 4. AB ≅ BC ≅ CD ≅ DA 4. ? 5. △BAD ≅ △ABC 5. SAS 6. BD ≅ AC 6. CPCTC What is the missing reason in the proof?

Answers

All Sides are congruent is the correct Answer 
PS.Just took the Edgeunity Test 

The missing reason for statement 4 in the given proof is: all sides are congruent.

What are Congruent Sides?

Congruent sides are corresponding sides of corresponding figures that are congruent to each other. This means, they have the same measure of length.

In the proof given, statement 4 states that: AB ≅ BC ≅ CD ≅ DA. This implies equal lengths of sides AB, BC, CD, and DA.

Therefore, the missing reason in the proof is: all sides are congruent.

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PLEASE HELP! GEOMETRY

Answers

The angles that occupy the same relative position at each intersection where a straight line crosses two others is called corresponding angles. If the two lines are parallel, the corresponding angles are equal.

From the prove above, it was given that line KL is parallel to line MN.
Also, angles KRQ and MSQ occupy the same relative position at the intersections R and S.

Therefore, the missing justification for the second line of the proof is "corresponding angles theorem".

1) what is the answer to 5(3x-2y)+2(x+2y)-3(3x-2y)?
a= 8x-12y
b= 8x
c= 8x-8y
d= 8xy


2) what is the answer to 2x-3+3x-5?
a= -x-8
b= 5x-8
c=-x+2
d= 5x+2

Answers

So first we want to distribute. (#1)

So, using the distributive property, we can:

5 * 3x - 2y * 5 + 2x + 2 * 2y - 3 * 3x - 3 * 2y

or

15x - 10y + 2x + 4y - 9x - 6y

Now just combine like terms

8x -12y

So for #1 it should be a.

#2: 2x - 3 + 3x - 5

Combine Like Terms: 

2x + 3x - 3 - 5

5x - 8

So it should be b.

Given that the legs of a right triangle measure a and b and the hypotenuse of the triangle measures c, what does the Pythagorean Theorem state about the sides of this triangle? a2 + c2 = b2 a2 − b2 = c2 2a + 2b = 2c a2 + b2 = c2

Answers

The Pythagorean Theorem is a^2+b^2 = c^2 which can be written as [tex]a^2 + b^2 = c^2[/tex]

The longest side (c) is always on its own side. This says "the squares of 'a' and 'b' add up to the square of 'c' "

The Pythagorean Theorem establishes the relationship between the sides of a right triangle, highlighting that the sum of the squares of the two shorter sides equals the square of the hypotenuse.

The Pythagorean Theorem states that in a right triangle, the sum of the squares of the two shorter sides (legs) is equal to the square of the longest side (hypotenuse). In mathematical terms, it is represented as a² + b² = c². This relationship applies to all right triangles and is fundamental in geometry.

Skylar needs to buy a pair of dress pants for $40, a shirt for $30, and a tie for $20. Skylar has three coupons. The first coupon gives him x percent off on a shirt. The second coupon gives him y percent off on the dress pants. The third coupon gives him z percent off on his total purchase. He cannot combine the coupon for the total purchase with the other two coupons. These expressions give both possibilities for the total cost of Skylar's purchase after the coupons are applied. The variables represent percentages as decimals. (1−x)30+(1−y)40+20 (1−z)(40+30+20) Skylar uses the dress pants coupon. Which part of the expression represents the percent that Skylar will pay for the dress pants?

Answers

dress pants for $ 40, a shirt for $ 30, a tie for $ 20
he uses the dress pants coupon....which is the second coupon which gives him y percent off the dress pants

so ur answer is : (1 - y) * 40

Answer:

the answer is (1-y)

Step-by-step explanation:

i took the calculator and did the math and got that

X and Y are two mutually exclusive events. P(X)= 0.55 and P(X or Y)=0.7. Work out P(not Y) (2 marks)

Answers


P(x) = 0.55

P(x ∪ y) = 0.70  →→ P(x) +P(y) = 0.70 →→ 0.55 + P(y) =0.70→→P(y) = 0.15
If P(NOT y) = 1- 0.15 = 0.85

To find the probability of not Y occurring when events X and Y are mutually exclusive, we subtract P(X) from P(X or Y) to get P(Y) and then subtract P(Y) from 1 to get P(not Y), resulting in a probability of 0.85.

The question asks us to find the probability of not event Y occurring, given that X and Y are mutually exclusive events, and we're provided with P(X) and P(X or Y). Since X and Y are mutually exclusive, the sum rule of probability states that P(X or Y) = P(X) + P(Y). Using the given values, we can express P(Y) as P(X or Y) - P(X), which is 0.7 - 0.55 = 0.15. Since the probability of an event and its complement sum to 1, P(not Y) is 1 - P(Y), which gives us 1 - 0.15 = 0.85.

Therefore, the probability of not Y is 0.85.

solve the equation x-4-3x=-2x-3-1

Answers

Answer:

  the equation is true for any value of x

Step-by-step explanation:

The equation simplifies to ...

  -2x -4 = -2x -4

This is true for any value of x. There are an infinite number of solutions.

Luis needs to run no less than 120 miles in order to go with the cross country team to a summer training camp. He has thirty days to pre-train for the camp. Which inequality can be used to find how many miles Luis must run each day to meet this goal?

Answers

30 days to run at least 120 miles

 120/30 = 4

let x = number of days

he needs to run at least 4 miles per day

 so x≥4  ( do any of your choices look like this?)

One survey estimates that, on average, the retail value of a mid-sized car decreases by 8% annually. If the retail value of a car is V dollars today, which expression represents the car’s value 1 year later?

Answers

value in 1 year = V*(0.92)
V*(0.92) is the answer
hope it helps

How many pounds are 40kg

Answers

There are 88.1849 lb in 40 kg
Roughly 88. Each kilogram equals 2.20462 pounds.

How do you write -6.16666666... as a fraction?

Answers

       _
-6  4/9 which means it would be a repeating decimal

What is n. S=180n-360

Answers

You would move 360 by addition and it would be 360=180n then divided 180 and you get that n=2

Solve for B.
R = x(A+B)

Answers

Work:
Solve for B
R=x (A+B)
distribute
R=Ax+Bx
-Ax both sides
R-Ax=Bx
÷x both sides
(R-Ax)/x=B
Answer: B=(R-Ax)x or B= (R/x)-A
Check your work:
Plug in B
R=x (A+(R-Ax)/x)
R=x (A+R/x-A)
R=x (R/x)
R=R

Answer is correct

Does prime factorization rename a composite number as the product of prime factors

Answers

Yes. Prime factorization breaks a composite number into the product of all of the prime factors which 'compose' the number.

Answer:

Yes

Step-by-step explanation:

Prime factorization does rename a composite number as the product of prime factors.

There are students in three rows taking a test. there are 22 students in the first row, 19 students in the second row, and a certain number of students in the third row. if there are a total of 62 students, how many students are in the third row?

Answers

22+19+x = 62
combine like terms

41+x = 62
subtract 41 from both sides

x= 21
there are 21 students in the third row

To determine how many students are in the third row, subtract the sum of the students in the first two rows (22 + 19 = 41) from the total number of students (62). The result is that there are 21 students in the third row.

The student is asking a question related to basic arithmetic, specifically subtraction and problem-solving skills. To find out how many students are in the third row, we subtract the number of students in the first two rows from the total number of students. There are 22 students in the first row and 19 in the second row. The total number of students is 62.

So, we calculate the number in the third row as follows:

Calculate the combined number of students in the first two rows: 22 (first row) + 19 (second row) = 41 students.Subtract the number of students in the first two rows from the total number of students: 62 (total) - 41 (combined first and second rows) = 21 students.

Therefore, there are 21 students in the third row.

given an exponential function for compounding interest, A(x)=P(1.02)^x, what is the rate of change?

Answers

[tex]\bf \qquad \textit{Amount for Exponential Growth}\\\\ A=I(1 + r)^t\qquad \begin{cases} A=\textit{accumulated amount}\\ I=\textit{initial amount}\\ r=rate\to r\%\to \frac{r}{100}\\ t=\textit{elapsed time}\\ \end{cases}\\\\ -------------------------------\\\\ \stackrel{A}{A(x)}=\stackrel{I}{P}(1.02)^{\stackrel{t}{x}}\implies A=P(1+\stackrel{r}{0.02})^x\implies \cfrac{r}{100}=0.02 \\\\\\ r=100\cdot 0.02\implies r=\stackrel{\%}{2}[/tex]

Answer:Its 2% guys

Step-by-step explanation:

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