The width of a rectangular poster is its length.the area of the poster is 128 square feet what is the width of the poster

Answers

Answer 1

since the length and width are the same, it is actually a square

 area of a square is S^2

 sqrt(128) = 11.3137

round off as needed


Related Questions

In the above figure, find the measure of angle AEB + the measure of angle CED.

A. 75
B. 93
C. 112
D. 140

Answers

Well, AEB is 28, and CED is 65,and you want  to add them, so that would be 65+28, which equals 80+13=93, so the answer is b.

How many microliters are in a two liter bottle of soda?

Answers

1 liter = 1,000,000 microliters

so 2 liters  = 2,000,000 microliters

Angle 1 and angle 2 form a linear pair. if m angle 2 = 67. what is m angle 1

Answers

Final answer:

The measure of angle 1 can be found by using the fact that angle 1 and angle 2 form a linear pair. By setting up an equation and solving, we find that angle 1 measures 113 degrees.

Explanation:

To find the measure of angle 1, we need to understand that angle 1 and angle 2 form a linear pair. A linear pair of angles is formed when two adjacent angles are supplementary, meaning they add up to 180 degrees. So, angle 1 + angle 2 = 180 degrees. Given that angle 2 measures 67 degrees, we can substitute this value into the equation to find angle 1: angle 1 + 67 degrees = 180 degrees. Solving for angle 1, we get angle 1 = 180 degrees - 67 degrees = 113 degrees.

Simplify.

3 square root of -27n^27

A. 3n^3

B. -3n^3

C. -3n^9

Answers

[tex]\sqrt[3]{-27n^{27}}= \sqrt[3]{(-3)^3}*\sqrt[3]{(n^9)^3}=-3n^9[/tex]
The answer will be:  [tex] \sqrt[3]{-27*n^{27} } = -3 n^{9} [/tex]

what rotation will map the figure onto itself?

Answers

180 around the center

The correct answer is 180° about the center.

To map the given figure onto itself, we need to find the rotational symmetry. Let’s analyze the “X” shape:

A 90° rotation would not work because it would overlap the arms of the “X.”

Similarly, a 270° rotation would also result in overlapping arms.

A 45° rotation would not preserve the original shape due to the asymmetry of the “X.”

However, a 180° rotation about its center will bring each arm of the “X” back to a position occupied by another arm, effectively mapping it onto itself. An “X” has rotational symmetry at 180°; every half turn gives us an identical view.

The correct answer is 180° about the center. This specific degree of rotation is required due to the symmetrical nature of an “X” shape where each arm aligns with another after being rotated by this angle.

What is the slope of any parallel line to the line 8x + 9y = 3 in the standard (x,y) coordinate plane?

Answers

The slope of a line present in the form:

ax + by = c

is given by:

-a/b

Moreover, whenever two lines are parallel, they have the same slope. So, if any line is to be parallel to the given line, it must have the same slope as this line, which is:
-(8)/(9)
-8/9

Write logbx + logby - logbz as a single logarithm.

Answers

logbx+logby-logbz
=logb(x*y)/z if b is the base of log.
There are two properties that you can apply to get the correct answer.
logb(x*y)=logbx+logby if b is the base of log.
logb(x/y)=logbx-logby if b is the base of log, so the correct answer for logbx+logby-logbz=logb(x*y)/z. Hope it help!

Mr. Brown owned a house, which he rented for $60 a month. The house was assessed at $9000. In 1975 the rate of taxation was increased from $25 to $28 per $1000 assessed valuation. By what amount should the monthly rent have been raised to absorb the increase in that year's taxes?

Answers

We first calculate the percentage increase on the tax

Old value = 25×9 = 225 ⇒ The value 9 represents the 9 lots of thousands of the house's value
New value = 28×9 = 252

Increase in tax = 252 - 225 =27  
Percentage increase = (27÷225) ×100 = 12%

The amount of yearly rent would be then increased by 12%

Monthly rent = $60
Yearly rent = 60×12 = $720
Increase by 12% = 720×1.12 = 806.4 ⇒ The value 1.12 is the multiplier, obtained from 100%+12%=112%=1.12

The monthly rent is 806.4÷12 = $67.20 which is an increase of $7.20 per month

Amy purchased 17 pencils and 18 pens for a fund-raiser at school and spent $61.50. Jocelyn purchased 10 pencils and 21 pens and spent $57. How much does each pencil cost?

Answers

x = pencils, y = pens

17x + 18y = 61.50....multiply by 21
10x + 21y = 57 ....multiply by -18
------------------------
357x + 378y = 1291.5 (result of multiplying by 21)
-180x - 378y = - 1026 (result of multiplying by -18)
-----------------------add
177x = 265.5
x = 265.5 / 177
x = 1.50 <== cost for a pencil
pens(y) cost 2.00

Using a calculator and the formula above, calculate the APR. Choose the correct answer.

Betty Buyer has a short term note at 16% interest per year.

To the nearest tenth, APR =
15.9
17.2
16.6

%.

Answers

APR=(1+r/12)^(12)-1
APR=(1+0.16÷12)^(12)−1
APR=0.172×100
APR=17.2%

Find the measure of each interior angle
Decagon in which the measures of each interior angles are x + 5, x + 10, x + 20, x + 30, x + 35, x + 40, x + 60, x + 70, x + 80, and x + 90

Answers

To find each interior angle of a decagon given as expressions with x, we sum the expressions and set equal to 1440 degrees, the total sum of interior angles. Solving for x, we find x=100 and then substitute to find each angle.

To find the measure of each interior angle of a decagon where the angles are given as expressions involving x, we must use the fact that the sum of interior angles in a polygon is (n-2)180 degrees, where n is the number of sides in the polygon. For a decagon, which has 10 sides, the sum would be (10-2)180 = 1440 degrees.

x + 5 + x + 10 + x + 20 + x + 30 + x + 35 + x + 40 + x + 60 + x + 70 + x + 80 + x + 90 = 1440

Combining like terms, we find that:

10x + 5 + 10 + 20 + 30 + 35 + 40 + 60 + 70 + 80 + 90 = 1440

10x + 440 = 1440

10x = 1440 - 440

10x = 1000

x = 100

Once x is found, we substitute back into each angle expression to find the measure of each interior angle:

x + 5 = 105 degrees

x + 10 = 110 degrees

x + 20 = 120 degrees

x + 30 = 130 degrees

x + 35 = 135 degrees

x + 40 = 140 degrees

x + 60 = 160 degrees

x + 70 = 170 degrees

x + 80 = 180 degrees

x + 90 = 190 degrees

In your lab, a substance's temperature has been observed to follow the function T(x) = (x + 5)3 + 7. The turning point of the graph is where the substance changes from a liquid to a solid. Explain to your fellow scientists how to find the turning point of this function?

Answers

A turning point occurs when the velocity is equal to zero, but the acceleration is not equal to zero. 

t(x)=(x+5)^3+7

dt/dx=3(x+5)^2

d2t/dx2=6(x-5)

dt/dx=0 only when x=-5

However, since d2t/dx2(-5)=0, this point is an inflection point, not a turning point.

So there is no turning point for this function.

Now in this problem, it is even easier than the above to show that there is no turning point.  A turning point by definition is when the derivative or velocity changes sign.  Since in this case v=3(x+5)^2, for any value of x, v≥0, and thus never becomes negative, so it never changes from a positive to negative velocity because velocity in this instance is a squared function.


how to find the midpoint using coordinates A(-1,5), B(2,-3)

Answers

Count the line and the distance between them
The midpoint formula is (x1+x2)/(2),(y1+y2)/(2). The coordinates will be substituted into this formula: (-1+2)/(2), (5+-3)/(2). This simplifies to (1/2,1). This is the midpoint. Hope this helped!

The diameter of a circle is 8 centimeters. a central angle of the circle of the circle intercepts an arc of 12 centimeters. what is the radian measure of the angle?

Answers

Final answer:

The radian measure of the angle is 1.5 radians.

Explanation:

To find the radian measure of the angle, we need to determine the length of the arc intercepted by the angle. We know that the diameter of the circle is 8 centimeters, so the radius is half of that, which is 4 centimeters. The circumference of the circle is given by the formula C = 2πr, where r is the radius.

In this case, the arc length intercepted by the angle is 12 centimeters. We can use the formula for the circumference to find the radian measure of the angle.

C = 2πr

12 = 2π(4)

12 = 8π

Dividing both sides of the equation by 8, we get:

π = 1.5 radians

ASAP helppppppppppp!!!!!

Answers

8*1.5+6+6*1.5 = 27ft is the perimeter because each side is 1.5 times larger on JKL.
6+8(6/4)+6(6/4)

6+12+9

27 ft

What is the slope of the line that contains the points (9, –4) and (1, –5)?


Answers

(9,-4)(1,-5)

slope = (-5 - (-4) / (1 - 9) = -1 / -8 = 1/8 <==

The slope of the line that contains the given point is the rise/run, which is: 1/8.

How to Find the Slope of a Line?

The slope of a line = rise / run = change in y / change in x.

Given the points on a line as (9, –4) and (1, –5):

Change in y = (-4 -(-5) = 1

Change in x = (9 - 1) = 8

Slope of the line = change in y/change in x = 1/8.

Learn more about the slope of a line on:

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Two horses are ready to return to their barn after a long workout session at the track. The horses are at coordinates H(1,10) and z(10, 1). Their barns are located in the same building, which is at coordinates B(-3,-9). Each unit/grid on the coordinate plane represents 100 meters. Which horse is closer to the barn? Justify your answer.

Answers

Distance between points [tex]\left(x_1,y_1\right)[/tex] and [tex]\left( x_2,y_2 \right)[/tex] is

[tex]d=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2[/tex]

Distance from H to B:

[tex][tex]d=\sqrt{(10-(-3))^2+(1-(-9))^2}=\sqrt{169+100}=\sqrt{269}[/tex]d=\sqrt{(1-(-3))^2+(10-(-9))^2}=\sqrt{16+361}=\sqrt{376}[/tex] units.

Distance from Z to B:

[tex]d=\sqrt{(10-(-3))^2+(1-(-9))^2}=\sqrt{169+100}=\sqrt{269}[/tex] units.

Horse Z is closer to the barn.

(The conversion to meters is not required; the question does not ask for actual distances, so "units" is OK.)

What is the value stored at x, given the statements: int x; x = 3 / static_cast(4.5 + 6.4);?

Answers

0 is the value stored at x

The value stored at x will be 0.

What is an expression?

Mathematical expression is defined as the collection of the numbers variables and functions by using operations like addition, subtraction, multiplication, and division.

Given that;

The expression is,

⇒ x = 3 / static_cast(4.5 + 6.4)

Now,

Since, The expression is,

⇒ x = 3 / static_cast(4.5 + 6.4)

Hence, The value of x is find as;

The operands 4.5 and 6.4 are added as;

⇒ 4.5 + 6.4 = 10.9

So, When this value is cast to int datatype, it becomes 10.

So, We get;

⇒ x = 3/10

       = 0.3

Since,  x in a variable of type int.

So, when a value of 0.3 is assigned to x, it is stored as 0.

Thus, The value stored at x = 0.

Learn more about the mathematical expression visit:

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What is the area of the trapezoid?

Answers

B because the triangle is 7 plus another 7 for the other triangle. The rectangle is 7 by 6 so that is 42. 42+7+7=56!

If a triangle is equilateral then it has 3 congruent angles proof

Answers

Allow ABC to be an equilateral triangle so AB = AC = BC. Let X be the midpoint of BC, AX is the median of BC, and BX = CX. Look at triangles BAX and CAX. Obviously, AX = AX since AB = AC and BX = CX, subsequently by SSS Congruence Test, we have that triangles BAX and CAX are congruent. Therefore, corresponding angles are congruent so <ABX = <ACX. Because <ABX and <ABC are the same angle, they are obviously congruent, and then <ABX = <ABC. Likewise, <ACX and <ACB are the same angles so <ACX = <ACB. Then, <ABC = <ACB. Please note that <ABC = <B and <ACB = <C. Therefore, <B = <C. 

At present, disregard AX and let Y be the midpoint of AC. Then BY is the median of AC. Then AY = CY. Evidently, BY = BY.  Because AB = BC, we see that triangles ABY and CBY are congruent by SSS. Then corresponding sames are congruent so <BAY = <BCY. Since <BAY and <BAC are the same angles then <BAY = <BAC. Similarly, <BCY = <BCA since they are the same angles. Then <BAC = <BCA. Note that <BAC = <A and <BCA = <C. Therefore, <A = <C. 

Thus, <A = <C = <B. So all the angles are congruent.

whats the answer to this?

Answers

14/112 =0.125

2600*0.125 = 325

 c) 325

One of the UK lottery systems consists of selecting six numbers from forty-nine for a one-pound stake. The winning numbers are drawn at random and the order is not important. Determine the probability that a randomly selected set of six numbers will win the lottery.
4.167 × 10-6
8.63 × 10-7
5.467 × 10-6
7.15 × 10-8

Answers

The answers is D.)7.15 × 10-8


Answer:

7.15 × 10-8 0 or 7.15 * 10^-8

Step-by-step explanation:

(6!(49 - 6)!)/49!

720/10068347520

= 7.15 * 10^-8

I hope this answer gives you an idea of the process used to find the answer.

David drives 210 miles a week for work. He fills his petrol tank twice a week. Each fill up is for 42 litres. Assuming he uses all of the petrol each week and only uses the car to travel to and from work, what is the mileage per litre of his car?

Answers

David drives 210 miles a week for work. That means the car is used 210miles/week

He fills his petrol tank twice a week. Each fill up is for 42 litres
That means he fill the tank 2x42litre= 84 litres/week.

The mileage should be : (210miles/week)/ (84 litres/week)= 2,5miles/litre

Answer: 2,5miles/litre
The mileage per litre of his car is 5.

When you are doing an experiment that will have multiple trials, how do you handle averages?

Answers

I would say that in doing an experiment that will have multiple trials, if one of the variables is changed each time, say temperature or pressure amount, then average results between experiments will not be valid. They would only be valid if the same conditions applied for each one, to determine the inherent variability of the result. 

Create a list of the odd numbers between 1 and n (include 1 as well as n -- if it's odd-- in the list). Associate the list with the variable odds.

Answers

The odd numbers can be generated by adding 2 to the first odd number.

Starting with 1 as the first odd number, you get 1, 3, 5, 7, 9, ...

A general formula to name the odd numbers is 2n + 1, where n can take any whole value.

Look:

n          2n + 1

0          0+1 = 1
1          2(1) + 1 = 2 + 1 = 3
2          2(2) + 1 = 4+1 = 5
3          3(2) + 1 = 6 + 1 = 7
4          4(2) + 1 = 8 + 1 = 9.

So, you now can use the general formula 2n + 1 to generate any odd number, starting with n = 0 to generate the first odd number, 1.

Evaluate the following expression.

153^0

0
1
153

Answers

Any number raised to the zero power equal to one

[tex]153^0 = 1[/tex]

Answer:

The answer is B = 1

Step-by-step explanation:

The exponent zero rule states that any  number raised to the power of zero equals to 1 or mathematically:

x^0 = 1 for any real number x

So applying this rule

153^0 = 1 with x =153

If f(x) = 3x – 2 and g(x) = 6 – 4x, find f(x) + g(x). A. 7 + 4x B. 4 – x C. –x – 4 D. –4 – 7x

Answers

Basically substitute f(x) and g(x) in


3x-2+6-4x



Then simplify



-x+4 = 4-x




The answer is B. 4-x

A couple has 2 children. what is the probability that both are girls if the older of the two is a girl?

Answers

Assuming that the probability of boys and girls is equal (in reality slightly more boys than girls are born), the probability is 1/2, simply because the older girl's gender is given and therefore not a part of the probability.

This question comes from the 'boy or girl paradox', a.k.a. the Mrs Smith Problem.

find the area of one segment formed by a square with sides of 6 inches inscribed in a circle (hint: use the ratio of 1:1:square root of 2 to find the radius of the circle)

Answers

Final answer:

To find the area of a segment formed by a square inscribed in a circle, calculate the circle's radius from the square's diagonal, then find the circle's area and divide by 4. The area of one segment is approximately 14.14 square inches.

Explanation:

Finding the Area of a Segment in an Inscribed Circle

To find the area of one segment formed by a square with sides of 6 inches inscribed in a circle, we first need to determine the radius of the circle. The given ratio of 1:1:square root of 2 is key here. In a right-angled triangle with sides of equal length (1:1), the hypotenuse will be the square root of 2, according to the Pythagorean theorem. Since the diagonal of the square is the diameter of the circle, and the square has sides of 6 inches, we can calculate the diameter (d) of the circle as:

d = 6 inches × square root of 2

Therefore, the radius (r) is half of that:

r = (6 inches × square root of 2) / 2 = 4.24 inches (approximately)

With the radius, we can calculate the area (A) of the circle:

A = πr² = 3.1415927… × (4.24 inches)²

A ≈ 56.55 square inches (to two significant figures)

Now, the area of one segment is the area of the circle divided by the number of segments, with this particular scenario having 4 equal segments:

Area of one segment = Total area / 4

Area of one segment ≈ 56.55 square inches / 4 = 14.14 square inches (approximately)

The area of one segment formed by the inscribed square in the circle is approximately 14.14 square inches.

Final answer:

The area of one segment of a circle formed by an inscribed square with sides of 6 inches is approximately 14.14 square inches, calculated by first finding the radius of the circle using the 1:1:√2 ratio and then using the area formula A = πr².

Explanation:

To find the area of one segment formed by a square with sides of 6 inches inscribed in a circle, we first need to calculate the radius of the circle using the given ratio of 1:1:√2. In an inscribed square, the diagonal is equal to the diameter of the circle. The diagonal of the square can be found using the Pythagorean theorem (a² + b² = c²) where a and b are the sides of the square and c is the diagonal. In this case, the diagonal is √(6² + 6²) = √(36 + 36) = √72 = 6√2 inches, which is also the diameter of the circle.

Thus, the radius (r) of the circle is half of the diameter, r = 6√2 / 2 = 3√2 inches. Now we can compute the area (A) of the circle using the formula A = πr². Plugging our radius into this formula gives us A = π(3√2)² = π(18) ≈ 56.55 square inches.

The circle is divided into four equal segments by the square, so the area of one segment is one-fourth of the total area of the circle. Therefore, the area of one segment is approximately 56.55 / 4 = 14.14 square inches.

Point P has coordinates (1, –3). Point W is symmetric to point P with respect to the line y = –x. What are the coordinates of point W?
(3,0)
(3, –1)
(3, –3)
(–3, 1)

Answers

The answer is (3,-1) when you reflect it across the y=-x line
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