Jason is decorating his house and decides to paint one of the bedrooms blue. One tin of 500mL blue paint costs $11.50. To finish the whole bedroom, he needs 4L of blue paint. How much will it cost Jason to paint this bedroom?

Answers

Answer 1
1.You have that:
 
 - One tin of 500 mL blue paint costs $11.50.
 -Jason needs 4 L of blue paint.
 
 2. First, you must convert 4 L to mL, as below:
 
 1 L----1000 mL
 4 L----x
 
 x=4x1000/1
 x=4000 mL
 
 3. If 500 mL costs $11.50, how much will it cost 4000 mL?
 
 500 mL-----$11.50
 4000 mL---x
 
 x=(4000 mL)($11.50)/500 mL
 x=$92.00
 
 How much will it cost Jason to paint this bedroom?
 
 The answer is: $92.00 
Answer 2

Jason needs 4L of blue paint to paint a bedroom. At 500mL per tin costing $11.50 each, he will need 8 tins, totaling $92.00 for the paint.

The question asks to calculate the total cost of blue paint Jason needs to paint a bedroom. Jason requires 4L (4000mL) of paint and one 500mL tin costs $11.50. Since 4000mL is eight times 500mL, we will need eight tins of paint. To find the total cost, we multiply the cost of one tin by the number of tins needed:

Cost of one tin of paint = $11.50
Number of tins needed = Total volume required / Volume of one tin = 8

Total cost = Cost of one tin  times Number of tins = $11.50  times 8 = $92.00.

Therefore, it will cost Jason $92.00 to buy the blue paint needed to paint the bedroom.


Related Questions

PLEASE HELP WILL GIVE BRAINLIEST!!!******** William invested $7000 in an account that earns 4.5% interest, compounded annually.

Answers

This is a matter of plugging in numbers.
P = 7000 (starting value)
l = 0.045 (rate)
t = 3 (number of years)

A(t) = 7000(1 + 0.045)^3
A(t) = 7000(1.045)^3
After three years, William will have 7988.16

what is the solution of the equation sqrt 5x-7 = sqrt 3x+5 ?

Answers

[tex]\bf \sqrt{5x-7}=\sqrt{3x+5}\impliedby \textit{squaring both sides} \\\\\\ (\sqrt{5x-7})^2=(\sqrt{3x+5})^2\implies 5x-7=3x+5\implies 2x=12 \\\\\\ x=\cfrac{12}{2}\implies x=6[/tex]

x=6 loves because it just does

PLEASE HELP ME!!!!!!!!!!!!!!!!!!!!!!!!!

Answers

The answer would be 53. This can be found by add 127 twice (xy and uz) and subtracting it from 360. This would give you 106 and you would divide it by 2 for the 2 angles left and get the answer.

Jack is learning to play piano. He knows that a piano has 88 keys and that there are 12 unique keys in each group called octave. How many complete octaves are on a piano?

Answers

There are seven full Octaves on a piano with 88 keys 

Answer:

7 octaves

Step-by-step explanation:

Total number of keys in piano = 88 keys

Numbers of keys in each group called octave= 12 unique keys

We have to find the number of complete octaves on piano

Number of octaves consists of 12 keys= [tex]\frac{Total number of keys}{12}[/tex]

Number of octaves consists of 12 keys= [tex]\frac{88}{12}[/tex]

Number of octaves consists of 12 keys= 7 octaves

Hence, the correct answer is 7 octaves

The annual interest rate on a loan is 10% which can be represented using the expression 1.10t. Write an expression that represents the quarterly interest rate.

Answers

Given that the interest rate is 10% which can be represented by 1.10t, the quarterly interested rate will be represented as follows:
annual rate=10%
quarterly rate=10/4=2.5%=0.025
given time t, this will be represented as :
(1+0.025)t
=1.025t

Convert the following decimal to a common fraction. Reduce to lowest terms 0.2 =

Answers

The answer is 1/5 hope this helps
The decimal conversion of 0.2 would be 2/10 since the decimal is rounded to the tenths place

When finding the lowest terms of a fraction, you want to find the highest number that can go into both numbers, or greatest common factor (GCF), of both the numerator and the denominator. In this case, the greatest common factor would be 2, since it can go into both 2 and 10 without any remainders. 

2 can go into 2 once, and into 10 five times, making the reduced term 1/5.

I hope I could help! Feel free to reach out if you need any more help with conversions and reductions.

The admission fee at an amusement park is 1.5 dollars for children and 4 dollars for adults. on a certain day, 308 people entered the park, and the admission fees collected totaled 812 dollars. how many children and how many adults were admitted?

Answers

Child = $1.50
Adult = $4
Total people = 308
Total collected = $812

Assumed all children:
308 x 1.5 = $462

Extra not accounted for:
812 - 462 = $350

Difference in the admin fee:
$4 - $1.50 = $2.50

Find number of adults:
350 ÷ 2.5 = 140 adults

Find number of children:
308 - 140 = 168 children

There were 140 adults and 168 children.

You are thinking about building a home. You are told that for a particular area, the construction costs for the home should be about four times the cost of the land and the landscaping costs should be about one-third of the cost of the land. If your total budget is $250,000, calculate your budget for the land.

Answers

land and land scaping with cost about 83k
250k-83k is 167k
construction : land : landscaping = 4 : 1 : 1/3 = 12 : 3 : 1
Then the land cost is expected to be 3/(12+3+1) = 3/16 of the total cost.

3/16 * 250,000 = 46,875

Your budget for the land should be about $46,875.

120 meals to 52 meals

Answers

Do you want a ratio? If yes, the ratio is 120:52
If you would like to find the percent of change, you can calculate this using the following steps:
x% of 120 meals is 52 mealsx% * 120 = 52x/100 * 120 = 52x = 52 * 100 / 120x = 43.3%
100% - 43.3% = 56.7%
The percent of change is 56.7%.

each side of a square shaped room is 7 ft long what is the rooms area

Answers

think of it this way 7x4=28 cause u have 7and ur basically adding 7 four times
Hello!

A square has four sides, and they have the same length. We must use a formula to calculate the area of a square. The formula is:

A = s^2

It's just the sides squared.

Each side is 7 feet long.

Substitute:

A = 7^2

A = 49

ANSWER:

The area of the room is 49 ft squared.

*Put a small 2 at the end of "ft" to indicate that it is squared!

A rectangular kitchen floor measures 18 feet by 15 feet. A stove on the floor has a rectangular base measuring 3 feet by 4 ​feet, and a refrigerator covers a rectangular area of the floor measuring 4 feet by 5 feet. How many square feet of tile will be needed to cover the kitchen floor not counting the area used by the stove and the​ refrigerator?

Answers

Stove area = 12 square feet
Refrigerator area = 20 square feet
Entire kitchen floor =  270 square feet
12 + 20 = 32 square feet
270 square feet - 32 square feet = 238 square feet
238 square feet will be needed

Number of square feet of tile will be needed to cover the kitchen floor is 238 square feet.

Given that, a rectangular kitchen floor measures 18 feet by 15 feet.

What is the area of a rectangle?

The area occupied by a rectangle within its boundary is called the area of the rectangle. The formula to find the area of a rectangle is Area = Length × Breadth.

Area of a rectangular kitchen floor

= 18×15

= 270 square feet

Area covered by a stove

= 3×4

= 12 square feet

Area covered by a refrigerator

= 4×5

= 20 square feet

Area covered by tiles

= 270-(12+20)

= 270-32

= 238 square feet

Therefore, number of square feet of tile will be needed to cover the kitchen floor is 238 square feet.

To learn more about the area of a rectangle visit:

https://brainly.com/question/20693059.

#SPJ2

A guy wire is stretched from the top of a tower to a point 10 yards from the base of the tower. The wire makes an angle of 65° with the ground. Draw a diagram and find the length of the guy wire. 4.2 yd. 11.0 yd. 23.7 yd.

Answers

The wire, the tower and the ground will make a right triangle with hypotenuse that is equal to the length of the wire, the height that is equal to the height of the tower and the base that measures from the base of the building to point the wire has touched the ground.
The length of the wire will be given by:
cos θ = (adjacent)/(hypotenuse)
thus
cos 65=10/h
h=10/cos 65
h=23.66 yds~23.7 yds
the answer is 23.7 yd

Answer:

23.7 yards

Step-by-step explanation:

Given :A guy wire is stretched from the top of a tower to a point 10 yards from the base of the tower. The wire makes an angle of 65° with the ground

To Find: Draw a diagram and find the length of the guy wire

Solution :

Refer the attached figure

We are given that A guy wire is stretched from the top of a tower to a point 10 yards from the base of the tower i.e. AC = 10 yards

We are also given that wire makes an angle of 65° with the ground i.e. ∠BAC = 65°

Now to find the length of the guy wire i.e. AB

We will use trigonometric ratio.

[tex]cos\theta = \frac{Base}{Hypotenuse}[/tex]

[tex]cos 65 ^{\circ} = \frac{AC}{AB}[/tex]

[tex]0.4226= \frac{10}{AB}[/tex]

[tex]AB= \frac{10}{0.4226}[/tex]

[tex]AB= 23.66[/tex]

Thus AB = 23.66 yards ≈ 23.7 yards

Hence the length of the guy wire is 23.7 yards

Question 30 Unsaved
What is the net force acting on a golf car traveling at a constant speed of 5 mph?

0 N


10 N


5 N


15 N

Answers

If the speed is constant, there is no acceleration. No acceleration, no force. 

A net force is defined as the sum of all the forces acting on an object. The equation below is the sum of N forces acting on an object. There may be several forces acting on an object, and when you add up all of those forces, the result is what we call the net force acting on the object.

So likely your answer going to be c.

Please make me brainliest.

What is the total surface area of the figure shown

Answers

I think the answer is 3912.

Answer:  The total surface area is 2784 sq. inches.

Step-by-step explanation: We are given to find the total surface area of the given figure.

Let us divide the figure into two two cuboids 1 and 2 as shown in the attached figure.

We know that the surface area of a cuboid with length 'l', breadth 'b' and height 'h' is given by

[tex]S.A.=2(l_1b_1+l_1h_1+h_1b_1).[/tex]

The dimensions of the cuboid 1 are

[tex]length,~l_1=14~\textup{inches},\\\\breadth,~b_1=12~\textup{inches},\\\\height,~h_1=24-10=14~\textup{inches}.[/tex]

The dimensions of the cuboid 2 are

[tex]length,~l_2=30~\textup{inches},\\\\breadth,~b_1=14~\textup{inches},\\\\height,~h_1=10~\textup{inches}.[/tex]

Therefore, surface area of cuboid 1 is given by

[tex]S.A_1\\\\=2(l_1b_1+l_1h_1+h_1b_1)\\\\=2(14\times 12+14\times 14+14\times 12)\\\\=2(532)\\\\=1064~\textup{sq. inches.}[/tex]

And surface area of cuboid 2 is given by

[tex]S.A_2\\\\=2(l_2b_2+l_2h_2+h_2b_2)\\\\=2(30\times 14+30\times 10+14\times 10)\\\\=2(420+300+140)\\\\=2(860)\\\\=1720~\textup{sq. inches}.[/tex]

Thus, the total surface area of the figure is

[tex]S.A.=S.A_1+S.A_2=1064+1720=2784~\textup{sq. inches}.[/tex]

The rectangular poster shown measures 2w-30 by w. The poster has an area of 5400 cm2. What is the value of w?

Answers

1. To solve this problem, you must use the formula of the area of a rectangle, which is shown below:

 A=lxw

 "A" is the area of the rectangle (A=5400 cm²).
 "l" is the lenght of the rectangle (l=2w-30).
 "w" is the width of the rectangle.

 2. When you substitute l=2w-30 into the formula A=lxw, you have:

 A=lxw
 5400=(2w-30)(w)
 5400=2w²-30w
 2w²-30w-5400=0

 3. Now you have a quadratic equation. When you solve it, you obtain the value of "w". Then:

 w=60 cm

6 students share 4 bagels equally. How many pieces does each person get? (p.s thanks to everyone who answers)

Answers

Hi!

You would get 1 and a half bagel for each person

6/4 = 1 1/2 or 1.5

Solution:

we are given that

6 students share 4 bagels equally.

we have been asked to find that

How many pieces does each person get?

Here we will have to use the concept of division. Because we are dividing bagels among the students.

So To get the number of pieces each will get divide 6 by 4.

Number of Pieces for each boys [tex] =\frac{6}{4}=\frac{3}{2}=1\frac{1}{2} \\ [/tex]

CAN SOMEONE HELP (AND HELP ME UNDERSTAND)

Answers

Consider angle XZY in the attached figure. It is always 1/2 the measure of arc XY, no matter where Z may be located on the major arc XZY. This is true even when ZY is very short.

Now, consider what happens when Z falls on top of tangent point Y. The angle is still half the measure of arc XY, still 62°.

Selection C is appropriate.

_____
I apologize for any confusion caused by my choice of Z as the name of the point I added. Nothing in my explanation is intended to refer to the Z already shown in the unmodified figure.

Two seventh grade math classes are competing in an academic challenge. Each class will randomly select one class member to compete each week. Each class has 26 students, and half of the students in each class are boys.

The classes want to design a simulation that will give the probability of both class members participating in the academic challenge being girls. Two possible simulations are given below.

Simulation 1: Flip a coin 26 times. If it lands on heads, count the flip as a girl. If it lands on tails, count the flip as a boy. Count how many times the coin lands on heads.

Simulation 2: Use two standard decks of cards. Randomly draw one card from each deck. Each diamond or heart drawn will represent a girl. Each spade or club drawn will represent a boy. After the two cards are drawn, they are replaced and the decks are shuffled. Count how many times a heart or diamond is drawn from both decks for 100 trials.
(Simuation 1 or Simulation 2) would be best to use to simulate a girl being randomly selected from each class to participate in the academic challenge. Based on this simulation, the probability that two girls will be selected is about (15%, 50%, 25%, or 75%).

Answers

The best simulation for the probability of selecting two girls is Simulation 2, which uses two standard decks of cards, with hearts and diamonds representing girls. The probability that both selected members are girls is 25%.

To simulate the probability that both class members participating in the academic challenge are girls, Simulation 2 would be more appropriate. Since each class has half boys and half girls, just like a standard deck of cards has half red suits (hearts and diamonds representing girls) and half black suits (spades and clubs representing boys), this simulation effectively mirrors the class demographics.

To calculate the probability of selecting a girl from both classes, consider the probability of drawing a heart or diamond from one deck, which is 1/2 or 0.5. Since the events are independent (what happens in one draw does not affect the other), we can multiply the probabilities for the two events: 0.5 (probability of a girl from Class A) * 0.5 (probability of a girl from Class B) = 0.25. Therefore, the probability of both selected members being girls is 25%.

Is this triangle a right triangle?

Answers

no it is not

2^2 = 4
3^2 = 9
4^2 = 16

9+4 = 13
 13 does not = 16
you can get help from Pythagoras theorem :
[tex] {x}^{2} = {2}^{2} + {3}^{2} \\ {x}^{2} = 4 + 9 = 13 \\ x = \sqrt{13} [/tex]
it's not a right triangle

If 5/9 of a tank can be filled in 2 minutes, how many minutes will it take to fill the whole tank ?

Answers

Final answer:

If 5/9 of a tank can be filled in 2 minutes, it would take 3.6 minutes to fill the whole tank by setting up a proportion and solving for the time.

Explanation:

If 5/9 of a tank can be filled in 2 minutes, then to find the time it takes to fill the whole tank, we can set up a proportion. Since time is directly proportional to the amount of the tank filled, we have the following relationship:

Fraction of tank filled / Time to fill that fraction = 1 (whole tank) / x minutes

So, 5/9 of the tank is to 2 minutes as 1 whole tank is to x minutes:

(5/9) / 2 = 1 / x

Cross-multiplying gives us:

5x = 18

Dividing both sides by 5:

x = 18/5

x = 3.6 minutes

Therefore, it would take 3.6 minutes to fill the whole tank.

Final answer:

To find out how long it takes to fill the entire tank, set up the proportion of (5/9) of the tank in 2 minutes to (9/9) of the tank in x minutes, which gives x = 3.6 minutes for the whole tank to be filled.

Explanation:

If 5/9 of a tank can be filled in 2 minutes, we can set up a direct proportion to find out how long it would take to fill the entire tank. We are trying to find the time required to fill 9/9 (or the whole tank) if 5/9 takes 2 minutes. To solve this, we calculate:

Set up the proportion where the fraction of the tank filled is directly proportional to the time taken: (5/9) / 2 = (9/9) / x minutes.

Now we solve for x, which represents the total time to fill the tank: x = (2 minutes * 9/9) / (5/9).

Simplify the right side: x = 2 minutes * (9/5).

Calculate the value of x: x = 3.6 minutes.

Therefore, it will take 3.6 minutes to fill the entire tank.

Which is a counterexample to this conjecture? The sum of any two consecutive integers is a composite number. A. 16 + 17 = 33 B. 10 + 11 = 21 C. 6 + 7 = 13 D. 7 + 8 = 15

Answers

C. 6 + 7 = 13

This is because 33, 21, and 15 are composite numbers, and 13 is not.

Final answer:

The sum of two consecutive integers being composite is disproved by the example 7 + 8 = 15, which is prime.

Explanation:

Counterexample: The sum of any two consecutive integers being a composite number is disproved by the example: 7 + 8 = 15, which is a prime number and not composite.

Explanation: A composite number is a positive integer that has more than two distinct positive divisors. In the case of 7 + 8 = 15, 15 only has divisors 1 and 15, making it a prime number, not composite.

Understanding Conjectures: Counterexamples are essential in mathematics to disprove conjectures by showing cases where the given rule or statement does not hold true.

Can someone please help me with these questions I need them ASAP!

Answers

1.
a.Irrational
b. Irrational
c. Rational
d.Irrational

2.
Is Rational
Is an integer
Is a whole number

3.
Is Rational
Is a real number

4.
Is Rational

========================
As far as I can tell you got them all correct, well done :D

determine the values of x and y.
DEFG is a parallelogram.
DH = x + 3
HF = 3y
GH = 4x - 5
HE = 2y + 3
A) x = 2 and y = 3
B) x = 3 and y = 2
C) x = 3 and y = 6
D) x = 6 and y = 3

Answers

in parallelograms the diagonals bisect each other. this means that one diagonal cuts the other diagonal at its mid point. 
GE cuts DF at H, then DH = HF
DH = x + 3
HF = 3y
Since DH = HF 
x + 3 = 3y
3y - x = 3---->1)
GH = HE
4x - 5 = 2y + 3
4x - 2y = 3 + 5
4x - 2y = 8 ---> 2)
we have a set of simultaneous equations where we have to solve for x and y
3y - x = 3---->1)
4x - 2y = 8 ---> 2)
multiply 1st equation by 4
12y - 4x = 12 ---3)
add 2nd and 3rd equation 
10 y = 20
 y = 2
substitute y = 2 in 1st equation 
3*2 - x = 3
6 - x = 3
x = 3 and y = 2
therefore correct response is B)

Find all the zeros of the equation.
-3x^4+27x^2+1200=0

I don't really understand this. Please show me the steps! Thanks!

Answers

You can either use the Pythagorean theorem right away (a = -3, b = 27, c = 1200) or Try factoring the polynomial to find the zeros.

I would factor and start by dividing everything by -3.

-3x^4 + 27x^2 + 1200 = 0
-3(x^4 - 9x^2 - 400) = 0

If you divide by -3 on both sides you see that the -3 is now gone. 0/-3 = 0

x^4 - 9x^2 - 400 = 0
factor further or use Pythagorean theorem.

(x² - 25)(x² + 16) = 0

Solve for the x-values by setting each one equal to zero.

x² - 25 = 0
x² = 25
x is +5 or -5

x² + 16 = 0
x² = -16
x = √(-16)
Two non-real solutions
x is +4i or -4i

Final answer:

The zeros of the equation -3x^4+27x^2+1200=0 are x = 16 and x = -25.

Explanation:

To find the zeros of the equation -3x^4+27x^2+1200=0, we can use the quadratic formula. Let's set our equation equal to zero:

-3x^4+27x^2+1200=0

Now, we can use the quadratic formula, which states that for an equation in the form ax^2+bx+c=0, the solutions are given by:

x = (-b ± sqrt(b^2-4ac))/(2a)

Applying this formula to our equation, we get:

x = (-27 ± sqrt(27^2-4(-3)(1200)))/(2(-3))

Simplifying further, we have:

x = (-27 ± sqrt(729+14400))/(-6)

x = (-27 ± sqrt(15129))/(-6)

x = (-27 ± 123)/(-6)

So the two solutions are:

x = (-27 + 123)/(-6) = 16

x = (-27 - 123)/(-6) = -25

Help with this math question please

Answers

Principal Amount = P = $ 4100
Interest rate = r = 7.25% = 0.0725
Time in years = t = 8 years
Amount accumulated = A

Formula for compound interest is:

[tex]A=P e^{rt} [/tex]

Using the given values, we get:

[tex]A=4100 e^{0.0725*8}=7322.76 [/tex]

Rounding of to nearest hundredth, the balance in the account after 8 years will be $7322.76

Two jets leave an airport at the same time, flying in opposite directions. The first jet is traveling at three hundred seventy-seven mph and the other at two hundred seventy-five mph. How long will it take for the jets to be 9128 miles apart?

Answers

Remember that distance equals speed times time: [tex]d=st[/tex]. We know for our problem that the speed of our first jet is 377 mph, so [tex]s_{1}=377[/tex]. We also know the speed of our second one is 275 mph, so [tex]s_{2}=275[/tex]. Since the the time that will it take for the jets to be 9128 miles apart is the same, [tex]t[/tex] is going to be equal for both jets. Now we can setup our distance equations for both jets.
For our first jet:
[tex]d_{1}=377t[/tex]
For our second jet:
[tex]d_{2}=275t[/tex]

We know for our problem that after [tex]t[/tex] the jets will be 9128 miles apart, so the total distance will be 9128: [tex]d_{t}=9128[/tex]. Since our jets are traveling in opposite directions, the distance between them will increase over time, so we are going to add [tex]d_{1}[/tex] and [tex]d_{2}[/tex], and set them equal to [tex]d_{t}[/tex] to find our time:
[tex]d_{t}=d_{1}+d_{2}[/tex]
[tex]9128=377t+275t[/tex]
[tex]9128=652t[/tex]
[tex]t= \frac{9128}{652} [/tex]
[tex]t=14[/tex]

We can conclude that our jets will be 9128 miles apart after 14 hours.

Final answer:

To find the time it takes for two jets to be 9128 miles apart, calculate their combined speed and divide the total distance by this speed, resulting in approximately 14 hours.

Explanation:

To find the time taken for the jets to be 9128 miles apart:

Calculate the combined speed of the two jets by adding their speeds together: 377 mph + 275 mph = 652 mph.

Divide the total distance of 9128 miles by the combined speed of the jets to get the time taken: 9128 miles ÷ 652 mph ≈ 14 hours.

Noah spent some of his allowance on Monday. He spent 1/6 of his allowance on Tuesday and 3/6 of it on Friday. Noah has none of his allowance money left. What fraction of his allowance did he spend on Monday?

Answers

Noah spent 2/6 of it on Monday.

Let us represent the allowance spent by Noah on Monday by the letter "x".

We know that all the fractions must always add up to 1 in such questions.

Thus, if Noah spent 1/6 of his allowance on Tuesday and 3/6 of it on Friday and he spend x amount on Monday, then these spendings must add up to 1.

In other words,

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

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

Thus, [tex] x+\frac{4}{6}=1 [/tex]

[tex] \therefore x=1-\frac{4}{6}=\frac{6-4}{6}=\frac{2}{6}=\frac{1}{3} [/tex]

Thus Noah spent a third or [tex] \frac{1}{3} [/tex] of her allowance on Monday.

Chris bought n packs of pencils. Each pack has 10 pencils. Write an equation to represent the total number of pencils p that Chris bought.

Answers

n = packs
p = number of pencils

 equation: p = 10n

x= number of packs
P= total packs

Total packs equals pencils per pack times number of packs.

EQUATION:
P= 10x

Hope this helps! :)

paul graphed the equation y=x which point does the graph not pass? 0,0 5,5 10,15

Answers

the graph doesn't pass 10,15

What will it cost to carpet a rectangular floor measuring 21 feet by 24 feet if the carpet costs $ 31.96 per square​ yard?

Answers

Area of a rectangle is equal to the base multiplied by the height. However, you are given the measurements in feet, and these must be divided by 3 to get yards.

21 becomes 7, and 24 becomes 8. 7/8 = 56 yards squared.

Multiplied by $31.96, the total comes out to $1789.76.
Other Questions
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