if 2x -3 = 5 then x = ?

Answers

Answer 1
2 x 4= 8-3= 5    
you can ask me more

Answer 2
x=4
 first u do +3 to both sides
+3-3=0
5+3=8
then you do the opposite operation whiich is in this case dividing
8/2=4 so x=4
 

Related Questions

One numer is 17 more than another number the sum of the two numbers is 25 find the numbers

Answers

uh i think it's 18 and 7?

One milliliter of blood contains approximately 5 million red blood cells, and one pint is about 473 milliliters. Create and solve an equation that can be used to find approximately how many red blood cells are in a pint of blood. Use scientific notation for the first box of the equation.

Answers

Final answer:

To find the approximate number of red blood cells in a pint of blood, multiply 5 million by 473.We get approximately 2.365 billion red blood cells

Explanation:

To find the approximate number of red blood cells in a pint of blood, we can use the given information. One milliliter of blood contains approximately 5 million red blood cells. And one pint is about 473 milliliters. So, we can set up the equation:

Number of red blood cells in a pint = 5 million x 473

Using scientific notation for the first box of the equation:

Number of red blood cells in a pint = 5 x 106 x 473

Simplifying the equation, we get:

Number of red blood cells in a pint = 2.365 x 109 or approximately 2.365 billion red blood cells

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What is 14.7 times 11.361 showing your work ?

Answers

Answer: Hello mate!

this multiplication can be hard because of the numbers after the decimal point. You could use the next trick.

14.7*10 = 147 and 11.361*1000 = 11361

now you could do the multiplication without concerning about the decimals, and afther that divide it back by 10*1000.

and [tex]14.7*11.361 = \frac{147}{10}*\frac{11361}{1000} = \frac{147*11361}{10*1000}  = \frac{147*11361}{10000} = \frac{1670067}{10000}[/tex]

now you need to divide by 10000, that is equivalent to move the decimal point by 4 ) places to the left.

1670067/10000 = 167.0067

What divided by 2 equals -12

Answers

The answer would be -6
-24 divided by 2= -12

Your neighbor had to drop the selling price of her home from $180,000 to $165,000. What percent did the price get lowered? Round to nearest tenth

Answers

You could do 165,000 divided by 180,000. This is 165000/180000, and that will give you the percentage that 165000 is of 180000 in decimal form, which is 0.9167.
Then we round to the nearest tenth, which is 0.92
0.92 as a percentage is 92%.
100% - 92% = 8%
The price of the home dropped by 8%.

6/15=2/c need to solve

Answers

The answer would be c = 5.

2/5 = 2/c

2/5c = 2

2c/5 = 2

2c = 2 * 5

2c = 10

c = 10/2

c = 5.

Hope this helps and happy studying :).
6 over 15 (2 over c) ➡0

2 over c (⬅simplify )

6 over 15 - 2 over c ➡0

2 over 5 (⬅simplify)

2 over 5- 2 over c ➡0

2 (c) - 10

2 (c- 5) over 5c ➡0

2 ➡ 0

c - 5 ➡0

Therefore, the value of "c" is: 5 :)

Use the method of cylindrical shells to find the volume of the solid obtained by rotating the region bounded by the given curves about the x-axis. xy = 9, x = 0, y = 9, y = 11

Answers

When integrating using shells, the first step is to plot the graph. I personally plotted it with the x and y axis switched, because it aids me in picturing the graph. The integral ranges from 9 to 11, since those are the limits from the two lines y = 9 and y = 11. The reason that these are the limits is because it is rotating around the x, not the y.
[tex] \int\limits^{11}_{9}[/tex]
Now that you have the limits of the integral, you have to find what goes inside it. 
Because you are integrating using shells, you need to remember to include the [tex]2\pi y[/tex] Again, there is a y here instead of an x, because you are rotating around the x axis. Then you just need to input the function f(y). If you look at the graph that you (hopefully) plotted, you can see that this function ranges between the y axis and the curve [tex]f(y) = \frac{9}{y}[/tex]. Put together the pieces, and you have the integral
[tex] \int\limits^{11}_{9} {2 \pi y*f(y)} \, dy [/tex]
After substituting in [tex]f(y) = \frac{9}{y}[/tex], you get 
[tex] \int\limits^{11}_{9} {2 \pi y*\frac{9}{y}} \, dy [/tex]
Simplified, this is [tex] 18\pi\int\limits^{11}_{9} \, dy [/tex]
Integrating, we get [tex] 18\pi * 2[/tex]

Therefore, the solution is [tex] 36 \pi [/tex]

Note: I didn't spend very much time reviewing these integrals, so I may be incorrect. 
Final answer:

The volume of the solid obtained by rotating the region bounded by the curves about the x-axis is found using cylindrical shells, resulting in a total volume of 36π cubic units.

Explanation:

To find the volume of the solid obtained by rotating the region bounded by the curves xy = 9, x = 0, y = 9, and y = 11 about the x-axis, we will utilize the method of cylindrical shells. The curves define a region in the xy-plane which, when rotated about the x-axis, forms a solid with varying radii. To apply the method, we first need to express the variable x in terms of y from xy = 9 to obtain x = 9/y.

Next, the volume of a representative cylindrical shell with thickness dy and height x = 9/y is given by the circumference of the shell (2πy) times the height (9/y) times the thickness (dy). This leads to the volume element dV = 2πy(9/y)dy = 18πdy. Integrating this volume element with respect to y between the limits 9 and 11 yields the total volume.

Using the integral calculus, the volume V is:
V = ∫911 18π dy = 18π [y]∫911 = 18π(11 - 9) = 36π cubic units.

Thus, the volume of the cylinder is 36π cubic units.

Select the option for "?" that continues the pattern in each question.

(1.) 3, -6, 12, 4, 20, ?

(2.) 7, 16, 8, 27, 9, ?

(3.) 2, 7, 26, 101, 400, ?

(4.) 7, 21, 8, 72, 9, ?

Answers

1. 13
2. 9 or 38 not really sure
3.1595
4.. 810

Jim wants to build a rectangular parking lot along a busy street but only has 2,200 feet of fencing available. If no fencing is required along the street, find the maximum area of the parking lot.

Answers

The perimeter of the parking :
2 W + L = 2,200 ( there is no fence along the street )
L = 2200 - 2 W
The area of the parking is:
A = W  x L = W ( 2,200 - 2 W ) = 2,200 W - 2 W²
A` = 2,200 - 4 W
2,200 - 4 W = 0
4 W = 2,200
W = 2,200 : 4 = 550 ft
L = 2,200 - 1,100 = 1,100 ft
The maximum area is:
A max = 1,100 x 550 = 605,000 ft² 
Final answer:

The problem is an optimization problem in mathematics where one must use algebra and calculus to maximize the area of a rectangular parking lot with a given amount of fencing along three sides. By setting up a function for the area in terms of width and differentiating, the maximum area can be found.

Explanation:

The problem presented involves finding the maximum area of a rectangular parking lot given a certain amount of fencing, when one side of the rectangle requires no fencing. This is a classic optimization problem in mathematics which involves the use of algebra and calculus. By setting up a function for the area of the rectangle in terms of one variable and differentiating to find the maximum value, we can determine the solution.

Lets assume that the length of the lot that is along the busy street doesn't require fencing, and let the width of the lot be w and the length be l. Since fencing is only required for three sides, and we have 2,200 feet of fencing, the perimeter equation is 2w + l = 2,200. Solving for l, we get l = 2,200 - 2w. The area A of the parking lot will be given by the equation A = w * l. Substituting the expression for l into the area equation, we get A = w(2,200 - 2w) or A = 2,200w - 2w^2. To find the maximum area, we take the derivative of A with respect to w, set it to zero, and solve for w. Once the width is found, we can find the length using the perimeter equation and thus calculate the maximum area of the lot.

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The sum of five times a number and 6 more than the number is the same as the difference between -18 and twice the number. What is the number?

Answers

n = -3
5n + n + 6 = -18 - 2n
6n + 6 = -18 - 2n
-6 to both sides
6n = -24 - 2n
+2n to both sides
8n = -24
divide 8 to both sides
n = -3

The number is given by -3.

What is an Equation?

Equation is a mathematical relation between more than one variable, number or mathematical quantities involving mathematical operations using equal sign in between them.

Let the number be x

Five times the number is = 5x

6 more than the number is = x+6

Sum of five times a number and 6 more than the number is = 5x+(x+6) = 5x+x+6 = 6x+6

The difference between -18 and twice the number = -18-2x

According to condition,

6x+6 = -18-2x

6x+2x = -18-6

8x = -24

x = -24/8 = -3

Hence the number is -3.

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Pamela's age is two times Jiri's age. The sum of their ages is
33
. What is Jiri's age?

Answers

let x is Jiri's age
2x is Pamela's age

x + 2x = 33
3x =33
x = 33/3
x =11
Answer: Jiri's age is 11
Jiri's age is 11 because x + 2x is 3x... 3x =33 and then when you divide it, you get 11

The product of two positive numbers is 120. One number is 7 more than the other. Determine the two numbers

Answers

xy= 120
x= 7+y

(7+y)(y) = 120
y^2 + 7y - 120 = 0
(y + 15) (y - 8) = 0

Since we are finding two positive numbers,
If y= 8 then x= 15

The two numbers are 8 and 15

the Golden Ratio, is present not just in mathematics, but may also be present within your own brain and body (at the atomic or subatomic level), what do you think it means? Is this number evidence of a grand design, a massive freak coincidence or something else?

Answers

Thank you for posting your question here at brainly. I hope the answer will help you. Feel free to ask more questions.
Extraordinary claims require extraordinary evidence. You have no evidence here what so ever. IF you have some, please do share. 

Otherwise, please try to keep questions about religious and spiritual and paranormal stuff out of the Science and Math category.

A bag contains
9

marbles:
2

are green,
2

are red, and
5

are blue. Omar chooses a marble at random, and without putting it back, chooses another one at random. What is the probability that the first marble is green and the second is red? Write your answer as a fraction in simplest form.



Answers

For the first marble chosen, the probability that the marble is green is 5/9.   After the first choice, since she didn't put it back, there are 8 marbles left, of which 2 are red.  So the probability of the second one being red is 2/8 = 1/4.   Since the question is asking the probability of BOTH events happening, you multiply the two probabilities.   So the answer is (5/9) * (1/4) = 5/36.
hope this helps

For the first draw, if he has 9 marbles and 2 are green, the probability is 2/9. Without putting it back, 8 marbles are left, and he draws a red. Since there are 2 red of 8 marbles, the probability is 1/4. Now, multiply the two:
2/36
Simplify:
1/18
Hope this helps!

jay simplified the expression 3 x (3 +12 / 3) -4. for his first step ,he added 3 + 12 to get 15. what was jay's error? find the correct answer

Answers

you should be dividing 12/3

Jay's error was in the order of operations. The correct result is 17.

Jay's error lies in how he interpreted the expression. According to the order of operations (PEMDAS/BODMAS), multiplication and division should be performed before addition and subtraction.

So, the correct first step is to perform the division [tex]\( \frac{12}{3} = 4 \)[/tex]and then add 3 to the result, not add 3 and 12 together first.

The correct first step:

[tex]\[ 3 \times (3 + \frac{12}{3}) - 4 \][/tex]

[tex]\[ = 3 \times (3 + 4) - 4 \][/tex]

[tex]\[ = 3 \times 7 - 4 \][/tex]

= 21 - 4

= 17

Therefore, Jay's error was in the order of operations. The correct result is 17.

A rectangular room is 1.5 times as long as it is wide, and its perimeter is 35 meters. find the dimesions of the room

Answers

Final answer:

The width of the room is 7 meters and the length is 10.5 meters.

Explanation:

To find the dimensions of the rectangular room, let's assume the width of the room is x meters. According to the given information, the length of the room is 1.5 times the width, so the length would be 1.5x meters.

The perimeter of a rectangle is calculated by adding twice the length to twice the width. So, we have the equation:

2x + 2(1.5x) = 35

Simplifying the equation, we get:

2x + 3x = 35

Combining like terms, we have:

5x = 35

Dividing both sides of the equation by 5, we find that x = 7.

Therefore, the width of the room is 7 meters and the length is 1.5 times the width, which is 1.5 * 7 = 10.5 meters.

A tree is 2 1/2 feet tall. How tall will it be in 3 years if it grows 1/4 foot each year? Which method will NOT give the correct number of feet?

Answers

Since the answers are not given, I will give an explanation myself. Multiplying three years by the number of feet per year (1/4 foot), but not adding it to the original height (2 1/2 feet), will give you the WRONG answer. 

Which problem could be solved with the expression 4*(4+2)

A - Danny ran 4 miles in the morning and 2 miles in the afternoon. He did this for 4 days. How many miles did he run?
B - Bobby sold 4 baseball cards on Monday. He then sold 2 more on Tuesday. He sold the same amount for 2 weeks. How many did he sell?
C - Suzanne makes wooden dolls. She made 2 in the morning and 2 in the afternoon. She did this for 4 days. How many dolls did she make?


A Danny's Problem
B Bobby's Problem
C Suzanne's Problem

Answers

The answer is A.

He ran for six (6) miles every day. 4 in the morning and 2 at night = 6 per day.

He did this for four (4) days. The way to figure this would be to go 6 * 4. This equals 24 miles.

Go back a few steps (punny!).

So days multiplied by how many miles he ran a day which is calculated by miles in morning added to miles at night.

days*(miles per morning + miles per night)

days=4
miles per morning=4
miles per night = 2

4 * (4+2)

Calculating this out....

4 * (4+2)

(4+2 = 6)

4 * 6 = 24.

So A is the answer.

A conical cup is made from a circular piece of paper with radius 6 cm by cutting out a sector and joining the edges as shown below. Suppose θ = 5π/3.

Answers

The [tex]r[/tex], [tex]h[/tex], and 6 cm form a right triangle, so you find [tex]h[/tex] with the Pythagorean Theorem.

[tex]r^{2}+h^{2}=6^{2}[/tex]
We have [tex]r=5[/tex], so
[tex]5^{2}+h^{2}=6^{2}[/tex]
[tex]\rightarrow 25+h^{2}=36[/tex]
[tex]\rightarrow h^{2}=11[/tex]
[tex]\rightarrow h=\sqrt{11}[/tex]

Answer:

(a) 10π cm

(b) r = 5 cm

(c) h = √11 cm

Step-by-step explanation:

(a) The surface of the opening the cup is circular in shape and a sector is cut from circle is calculate by formula,

C = r × θ

here, r = 6 cm

and θ = [tex]\frac{5\pi}{3}[/tex]

⇒ [tex]C = 6 \times \frac{5\pi}{3} = 10\pi[/tex]

(b) For finding the radius of the cup,

As the circumference of the circle is 10π

and we know that area of cone is calculate by formula, 2πr

⇒ 2πr = 10π

⇒ r = 5 cm

(c) In cone we know slant height(l) = 6 cm

Radius = 5 cm

Thus, using Pythagoras theorem,

l² = h² + r²

⇒ h² = l² - r²

⇒ h² = 36 - 25

⇒ h = √11 cm

A hardware store sells 35% fewer lawnmowers in july than in april. If 39 were sold in july, how many were sold in april/

Answers

.35 *39 is 13.6
39-13 is 26
26 is the answer

Answer: 0.65a = 39

Step-by-step explanation:

The digits 2 comma 3 comma 4 comma 5 comma and 2, 3, 4, 5, and 6 are randomly arranged to form a​ three-digit number. ​ (Digits are not​ repeated.) Find the probability that the number is even and greater than 600.

Answers

There are total of 5 digits, of which we arrange 3 of them.
Therefore using permutations we can find total possible 3-number combinations.
5P3 = 5*4*3 = 60

To be greater than 600 means first digit must be 6. (1 possibility)
A number is even only if last digit is even, 2 or 4.  (2 possibilities)
The 2nd digit then can only be 3,5, (2 or 4).    (3 possibilities)
The total possible even 3-digit numbers greater than 600 is product of each digit's possibilities.
---> 1*3*2 = 6

Therefore probability is 6/60 = 1/10.

the production line where you work can assemble 5 amplifiers every 30 minutes at this rate how long should it take the line to assemble 125 amplifiers

Answers

See this question as Ratio.

Amplifiers  :   Time Taken in minutes
    
      5          :          30
   
     5x= 125
       x= 25

       so

5*25 : 30*25

125 : 750


750 minutes.
 12 hours 30 minutes.

The time taken to assemble 125 amplifiers is required.

Time taken to assemble 125 amplifiers is 750 minutes or 12 hours and 30 minutes.

Time taken to assemble 5 amplifiers is 30 minutes

[tex]5\ \text{amplifiers}=30\ \text{minutes}[/tex]

So,

[tex]1\ \text{amplifier}=\dfrac{30}{5}=6\ \text{minutes}[/tex]

[tex]125\ \text{amplifiers}=125\times 6=750\ \text{minutes}=\dfrac{750}{60}=12.5\ \text{hours}[/tex]

So, time taken to assemble 125 amplifiers is 750 minutes or 12 hours and 30 minutes.

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What type of simple machine is the crescent wrench

Answers

The crescent wrench is a type of lever, a simple machine that amplifies force to provide greater torque on fasteners with less input effort.

The crescent wrench is a type of simple machine, specifically it is a form of a lever. When you use a crescent wrench, you apply force to the handle, which then applies force to the object you are turning. The pivot point, or fulcrum, is the adjustable jaw which grips the nut or bolt. This allows the user to exert a greater torque on the fastener with less force than would be needed if just using one's hands.

Like other levers, the crescent wrench allows for a mechanical advantage, which is the ratio of output to input forces for any simple machine. By lengthening the handle of the wrench (the effort arm), we achieve a greater mechanical advantage, and thus, can apply more torque to the bolt or nut we are trying to turn.

if 3 apples cost $1.25 what is the cost of 7 apples?

Answers

Approx. $2.92  the exact number is 2.91666666......, but money ALWAYS rounds up, giving you 2.92. Hope this helped!
7 apples cost $16.80 


The length of the base of a triangle is twice its height. If the area of the triangle is 64 square​ kilometers, find the height.

Answers

Area of a triangle = base x height / 2
64 = base x height / 2
(multiply 2 on both sides)
128 = base x height 
then if base= 16 and height = 8 then 16 x 8 = 128
thus the base is 16 which is twice the height:8
Final answer:

To find the height of the triangle with an area of 64 square kilometers and a base twice its height, we use the area formula: A = (1/2) × base × height, which leads us to determine that the height is 8 kilometers.

Explanation:

The question given involves finding the height of a triangle when the area is known and the relation between the base and height is given. Since the base is twice the height (b = 2h), and we know the formula for the area of a triangle is A = (1/2) × base × height, we can substitute the known area and the base-height relationship into this formula to solve for the height.

The area (A) is given as 64 square kilometers, which leads to the equation:

A = (1/2) × b × h = (1/2) × (2h) × h = h²,

Therefore, with A = 64 km², we obtain:

64 = h².

Taking the square root of both sides gives us the height (h):

h = √64 km = 8 km.

So the height of the triangle is 8 kilometers.

Suppose that, from measurements in a microscope, you determine that a certain bacterium covers an area of 1.50μm2. Convert this to square meters.
Express your answer in square meters.

Answers

Convert 1.50μm2 to m2 I do unit conversion by fractions. Set up an identity relating the two units: 1μm=10−6m Divide both sides by the unit you want to get rid of: 10−6m1μm=1 Now we can use that fraction to convert any micrometers we see into meters by multiplying. The value of the fraction is 1, so we don't affect the equation's truth at all, just the units. As we are converting square micrometers to square meters, we will have to multiply by the conversion fraction twice. The units will cancel properly if we set up the equation correctly, and there won't be any question about whether we divided when we should have multiplied, or vice versa. 1.50μm2∗10−6m1μm∗10−6m1μmObserve that the units cancel the way we want:1.50μm2∗10−6m1μm∗10−6m1μm=1.50∗10−6∗10−6m2

the Lynch family bought a house for 75,300 .a few years later ,they sold the house for 80,250 how much greater was selling price than the purchase price

Answers

The answer would be 4950 because if you subtract 80250 to 75300 you get 4950
4950 because 80250-75,300=4950

hi there i could really use the help with this question please

Answers

you can rise up the ticket amount to 6$ instead of 5$

s(t)=9t-4, find S(4)

Answers

for this problem, you need to substitute 4 in for your variable t. the original equation is S(t) and the one you need is S(4) -- in other words, evaluate this equation when t = 4.

S(4) = 9(4) - 4
S(4) = 36 - 4
S(4) = 32 is your answer.
Final answer:

To calculate S(4), substitute the value of t with 4 into the function S(t), which results in S(4) = 9(4) - 4, giving the final answer of 32.

Explanation:

To find S(4), we need to substitute the value of t with 4 in the function S(t) = 9t - 4. This is a simple evaluation of a function for a given input.

Step-by-step calculation:

Write down the function: S(t) = 9t - 4Substitute t with 4: S(4) = 9(4) - 4Multiply 9 by 4: S(4) = 36 - 4Subtract 4 from 36: S(4) = 32

Therefore, S(4) is 32.

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Heights of men on a baseball team have a Bell shaped distribution with a mean of 172cm and a standard deviation of 8cm. Using the empirical rule, what is the approximate percentage of the men between the following values? a. 156cm and 188cm b. 164cm and 180cm

Answers

I believe the correct answer is B. rate 5 if this helped! 
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