Answer:
x=-4
Step-by-step explanation:
add 2.4 to -6.4
13x-y=-5 in slope intercept form
Answer:
y = 13x + 5
Step-by-step explanation:
Area Compound Shapes Answer Key for Worksheet
Answer:
I dont now cause it depends on what you teacher asks of you
There are 25 students in the class. 36% of the students ate hot dogs for lunch. How many students ate hot dogs?
Answer:
25 * 36% = 9
Step-by-step explanation:
25 * .36 = 9
George is twice as old as Edward, and Edward’s age exceeds Robert’s age by 4 years. If the sum of the three ages is at least 56 years, what is Robert’s minimum age?
To find Robert's minimum age, we need to determine the ages of George and Edward first. Let's assume Edward's age is x. According to the information given, George is twice as old as Edward, so George's age is 2x. Edward's age exceeds Robert's age by 4 years, meaning Robert's age is x - 4. The sum of the three ages is at least 56 years, so we can write the equation x + 2x + (x - 4) >= 56.
Explanation:To find Robert's minimum age, we need to determine the ages of George and Edward first.
Let's assume Edward's age is x. According to the information given, George is twice as old as Edward, so George's age is 2x.
Edward's age exceeds Robert's age by 4 years, meaning Robert's age is x - 4.
The sum of the three ages is at least 56 years, so we can write the equation x + 2x + (x - 4) >= 56. Simplifying this, we get 4x - 4 >= 56. Adding 4 to both sides, we have 4x >= 60. Dividing by 4, we find that x >= 15.
Therefore, Edward's minimum age is 15 years, and Robert's minimum age is 15 - 4 = 11 years.
What is the measure of the missing angle? round answer to the nearest whole number PLEASE HELP I NEED IT BY TOMORROW, 20 POINTS
Answer:
x ≈ 31°
Step-by-step explanation:
Using the tangent ratio in the right triangle
tan x° = [tex]\frac{opposite}{adjacent}[/tex] = [tex]\frac{12}{20}[/tex], thus
x = [tex]tan^{-1}[/tex]([tex]\frac{12}{20}[/tex]) ≈ 31° ( to the nearest whole number )
15 POINTS
question 11
Option C:
[tex]y+6=\frac{3}{5} (x-4)[/tex]
Solution:
Given point (4, –6) and slope, [tex]m=\frac{3}{5}[/tex]
Formula for equation of a straight line when passing through the point [tex](x_1, y_1)[/tex] and slope m is [tex]y-y_1=m(x-x_1)[/tex]
Here, [tex]x_1=4, y_1=-6, m=\frac{3}{5}[/tex]
Substitute these in the above formula, we get
⇒ [tex]y-(-6)=\frac{3}{5} (x-4)[/tex]
⇒ [tex]y+6=\frac{3}{5} (x-4)[/tex]
Hence, [tex]y+6=\frac{3}{5} (x-4)[/tex] is the equation in point-slope form.
What document changed the purpose of the Civil War from one of states' rights to that of slavery?
the Thirteenth Amendment
Declaration of Independence
the Fugitive Slave Law
Emancipation Proclamation
Answer:
The Emancipation Proclamation is the document that changed the purpose of the Civil war from one of states' rights to that of slavery.
Step-by-step explanation:
The Emancipation Proclamation is the document that changed the purpose of the Civil war from one of states' rights to that of slavery.
The main idea behind this document was to clearly state that " all persons held as slaves" in the southern states "are, and henceforward shall be free."
When the north won the civil the above mentioned words in quotes of the Emancipation Proclamation document effectively guaranteed the freedom of all people held as slaves in all of United States of America.
What is the answer to 2x + 6<30
Steps to solve:
2x + 6 < 30
~Subtract 6 to both sides
2x + 6 - 6 < 30 - 6
~Simplify
2x < 24
~Divide 2 to both sides
2x/2 < 24/2
~Simplify
x < 12
Best of Luck!
15 POINTS
Question 6
Write an equation of a line with the given slope and y-intercept.
m = 1, b = 4
a.
y = 4x + 1
b.
y = x + 4
c.
y = x – 4
d.
y = –1x + 4
Answer:
B
Step-by-step explanation:
y = mx + b
m = 1
b = 4
y = 1(x) + 4
y = x + 4
Simplify and determine the coefficient of (-x)(5y)(-2x).
A. -4
B. 1/5
C. 1
D. 4
Answer: 10
Step-by-step explanation:(-x)(5y)(-2x)
=(-5xy)(-2x)
=10x^2y
therefore,the coefficient of the equation is 10.
2 less than the product of 9 and a number is 4 what is the equation
Answer:
Step-by-step explanation:
2 less then the product of 9 and a number is 4
" the product " is the result of multiplication
the product of 9 and a number...9x
2 less......-2
is 4...= 4
9x - 2 = 4 <===
. Ms. Jenson needs to rent a ballroom for an event and she must spend less than $625 for the
rental fee. The cost to rent the ballroom is $350 for 3 hours. The cost for each additional hour is
$125. She wrote the inequality, 625 > 350 + 125h, to find h, the number of extra hours she can
rent the ballroom. Which value for h makes the inequality true?
A. 2 b.3 c . 5 d . 7
Answer:
The value of h that makes the inequality true is 2.
Step-by-step explanation:
Ms. Jenson needs to rent a ballroom for an event and she must spend less than $625 for the rental fee. The cost to rent the ballroom is $350 for 3 hours. The cost for every extra hour is $125.
She wrote the inequality,
625 > 350 + 125h
to find h, the number of extra hours she can rent the ballroom.
Solving this inequality we get
125h < 275
⇒ h < 2.2
So the value of h that makes the inequality true is 2. (Answer)
The required value of h < 2 or the number of extra hours she can rent the ballroom.
Given that,
She must spend less than $625 for the rental fee,
The cost to rent the ballroom is $350 for 3 hours,
The cost for each additional hour is $125,
She wrote the inequality, 625 > 350 + 125h.
We have to find,
The value of h, the number of extra hours she can rent the ballroom. Which value for h makes the inequality true.
According to the question,
She must spend less than $625 for the rental fee. The cost to rent the ballroom is $350 for 3 hours.
The cost for each additional hour is $125. She wrote the inequality,
[tex]650>350+125h,[/tex]
Solving the equation to find h, the number of extra hours she can rent the ballroom.
[tex]650>350+125h\\\\650-350>125h\\\\300>125h\\\\h<\frac{300}{125} \\\\h<2.2\\\\h<2 approx[/tex]
Hence, The required value of h < 2 for the number of extra hours she can rent the ballroom.
For more information about Inequality click the link given below.
https://brainly.com/question/11052750
Find a average daily rainfall for a 30 days month if the total rainfall during that period was 16.8 inches.
Average = 0.56 inches
Solution:
Given data: Total rainfall = 16.8 inches
Total number of days for a month = 30
To find the average of the rainfall.
Formula for average:
[tex]\text {Average}=\frac{\text {Sum of the observations}}{\text {Total number of observations}}[/tex]
[tex]\text {Average}=\frac{16.8}{30}[/tex]
= 0.56 inches
Average = 0.56 inches
Hence, average of daily rainfall is 0.56 inches.
A club's membership increased from 250 to 300 members. Express the new membership as a percent of the old membership. Then, Express the old membership as a percent of the new membership.
Answer:
The new membership as a percent of the old membership = 120 %
The old membership as a percent of the new membership = 83.33 %
Step-by-step explanation:
Formula to find the percent of Comparing Quantities
Percent=Quantity/Whole x 100
i) To Express the new membership as a percent of the old membership
In this case the old membership is the whole and the new membership is a quantity.
Let A is the unknown percent to be find.
A =250/300 x 100
A =120 % answer -1
i) To Express the old membership as a percent of the new membership
In this case the new membership is the whole and the old membership is a quantity.
Let A is the unknown percent to be find.
A =300/250 x 100
A =83.33 % answer 2
A popcorn container is the shape of an inverted cone. It is 9 inches tall, and the circular opening has a diameter of 4 inches. Which equation can be used to find the volume of the container?
The equation that can be used to find the volume V of the container is: Option A. [tex]V = 12 \pi}[/tex]
To find the volume V of the popcorn container, which is an inverted cone, we use the formula for the volume of a cone:
[tex]\[ V = \frac{1}{3} \pi r^2 h \][/tex]Given:
The diameter of the circular opening is 4 inches, so the radius [tex]\( r \) is \( \frac{4}{2} = 2 \) inches.[/tex]The height h of the cone is 9 inches.Now substitute these values into the formula:
[tex]\[ V = \frac{1}{3} \pi (2)^2 (9) \][/tex]Calculate [tex]\( (2)^2 \):[/tex]
[tex]\[ (2)^2 = 4 \][/tex]Now substitute r = 2 and h = 9 into the formula:
[tex]\[ V = \frac{1}{3} \pi[/tex] × 4 × 9Simplify the multiplication:
[tex]\[ V = \frac{1}{3} \pi[/tex] × 36Now calculate [tex]\( \frac{1}{3}[/tex] x 36
[tex]\[ \frac{1}{3}[/tex] x 36 = 12Full Question
A popcorn container is the shape of an inverted cone. It is 9 inches tall, and the circular opening has a diameter of 4 inches.
A. [tex]V = 12 \pi}[/tex]
B. V=(4)(9) 3
C. V=(4)(9)²
D. V-(2)(9)² wr
The vertices of about isosceles trapezoid are located at (2,5),(6,5),(9,3) and?
To determine the fourth vertex of an isosceles trapezoid given three vertices, we use symmetry and properties of isosceles trapezoids, concluding the missing vertex is likely at (-1,3).
Explanation:To find the fourth vertex of an isosceles trapezoid given three vertices, we need to use the properties of isosceles trapezoids. The properties pertinent to solving this problem include parallel bases and non-parallel sides of equal length. Given vertices at (2,5), (6,5), and (9,3), we know the top base is parallel to the x-axis, as the y-coordinate is the same (5) for the first two points.
For the trapezoid to be isosceles, the fourth vertex must follow the pattern of equal non-parallel sides. Observing the pattern of the given points, and noting that the length of the non-parallel side from (9,3) should equal that of the side starting from (2,5), we conclude the missing point must maintain this equality in distance and form a right angle, mirroring the shape on the opposite side.
Without specific lengths, we apply symmetry principles. The height difference between the known base and the third vertex (3) indicates a 2-unit drop, suggesting the opposite side will mirror this. Thus, the fourth vertex should be 2 units below the other base vertex, at (2,5), making the y-coordinate 3. Given the distances in x are equal (4 units from each end vertex to their respective base vertex), the fourth vertex is at (-1,3).
Determine which relation is a function. Question 13 options: a) {(3, 0), (– 2, – 2), (7, – 2), (– 2, 0)} b) c) y = 15x + 2 y = 1 5 x + 2 d)
Answer:
x=3−2d,5,−2(1+d),5,−27−2d,5,−2(2+d),5,2(y−d),5
Step-by-step explanation:Solving for x. Want to solve for y or solve for d instead?
1 Simplify 0-20−2 to -2−2.
3,-2,-27,-2-2,02y=1,5x+2d3,−2,−27,−2−2,02y=1,5x+2d
2 Simplify -2-2−2−2 to -4−4.
3,-2,-27,-4,02y=1,5x+2d3,−2,−27,−4,02y=1,5x+2d
3 Subtract 2d2d from both sides.
3-2d,-2-2d,-27-2d,-4-2d,02y-2d=1,5x3−2d,−2−2d,−27−2d,−4−2d,02y−2d=1,5x
4 Divide both sides by 1,51,5.
\frac{3-2d}{1},5,\frac{-2-2d}{1},5,\frac{-27-2d}{1},5,\frac{-4-2d}{1},5,\frac{02y-2d}{1},5=x
1
3−2d
,5,
1
−2−2d
,5,
1
−27−2d
,5,
1
−4−2d
,5,
1
02y−2d
,5=x
5 Factor out the common term 22.
\frac{3-2d}{1},5,\frac{-2(1+d)}{1},5,\frac{-27-2d}{1},5,\frac{-4-2d}{1},5,\frac{02y-2d}{1},5=x
1
3−2d
,5,
1
−2(1+d)
,5,
1
−27−2d
,5,
1
−4−2d
,5,
1
02y−2d
,5=x
6 Factor out the common term 22.
\frac{3-2d}{1},5,\frac{-2(1+d)}{1},5,\frac{-27-2d}{1},5,\frac{-2(2+d)}{1},5,\frac{02y-2d}{1},5=x
1
3−2d
,5,
1
−2(1+d)
,5,
1
−27−2d
,5,
1
−2(2+d)
,5,
1
02y−2d
,5=x
7 Factor out the common term 22.
\frac{3-2d}{1},5,\frac{-2(1+d)}{1},5,\frac{-27-2d}{1},5,\frac{-2(2+d)}{1},5,\frac{2(y-d)}{1},5=x
1
3−2d
,5,
1
−2(1+d)
,5,
1
−27−2d
,5,
1
−2(2+d)
,5,
1
2(y−d)
,5=x
8 Simplify \frac{3-2d}{1}
1
3−2d
to (3-2d)(3−2d).
3-2d,5,\frac{-2(1+d)}{1},5,\frac{-27-2d}{1},5,\frac{-2(2+d)}{1},5,\frac{2(y-d)}{1},5=x3−2d,5,
1
−2(1+d)
,5,
1
−27−2d
,5,
1
−2(2+d)
,5,
1
2(y−d)
,5=x
9 Simplify \frac{-2(1+d)}{1}
1
−2(1+d)
to (-2(1+d))(−2(1+d)).
3-2d,5,-2(1+d),5,\frac{-27-2d}{1},5,\frac{-2(2+d)}{1},5,\frac{2(y-d)}{1},5=x3−2d,5,−2(1+d),5,
1
−27−2d
,5,
1
−2(2+d)
,5,
1
2(y−d)
,5=x
10 Simplify \frac{-27-2d}{1}
1
−27−2d
to (-27-2d)(−27−2d).
3-2d,5,-2(1+d),5,-27-2d,5,\frac{-2(2+d)}{1},5,\frac{2(y-d)}{1},5=x3−2d,5,−2(1+d),5,−27−2d,5,
1
−2(2+d)
,5,
1
2(y−d)
,5=x
11 Simplify \frac{-2(2+d)}{1}
1
−2(2+d)
to (-2(2+d))(−2(2+d)).
3-2d,5,-2(1+d),5,-27-2d,5,-2(2+d),5,\frac{2(y-d)}{1},5=x3−2d,5,−2(1+d),5,−27−2d,5,−2(2+d),5,
1
2(y−d)
,5=x
12 Simplify \frac{2(y-d)}{1}
1
2(y−d)
to (2(y-d))(2(y−d)).
3-2d,5,-2(1+d),5,-27-2d,5,-2(2+d),5,2(y-d),5=x3−2d,5,−2(1+d),5,−27−2d,5,−2(2+d),5,2(y−d),5=x
13 Switch sides.
x=3-2d,5,-2(1+d),5,-27-2d,5,-2(2+d),5,2(y-d),5x=3−2d,5,−2(1+d),5,−27−2d,5,−2(2+d),5,2(y−d),5
Done
On Saturday morning , Owen earned $ 24 . By the end of the afternoon he had earned a total of $ 60 . Enter an equation , using x as your variable , to determine whether Owen earned $ 36 or $ 31 on Saturday afternoon .
Owen earned $ 36 on Saturday afternoon
Solution:
Let "x" be the amount earned by Owen between morning and afternoon
On Saturday morning , Owen earned $ 24
By the end of the afternoon he had earned a total of $ 60
From given information,
Amount earned on saturday morning + Amount earned on saturday afternoon = Total money earned
Therefore,
24 + x = 60
x = 60 - 24
x = 36
Hence Owen earned $ 36 on Saturday afternoon
The formula for the perimeter of a rectangle is p=2(l+w). If the width of a rectangle is half its length, how many times its length is its perimeter??
Answer:
2
Step-by-step explanation:
if you take half of something then you divide my 2
Final answer:
The perimeter of a rectangle whose width is half its length is three times the length of the rectangle. This can be calculated using the formula p = 2(l + w), substituting w with l/2, which simplifies to p = 3l.
Explanation:
The student is asking how many times a rectangle's length is its own perimeter if the width of the rectangle is half its length. Using the formula for the perimeter of a rectangle, which is p = 2(l + w), and knowing that the width (w) is half the length (l), we can substitute w with l/2.
Hence, the formula becomes p = 2(l + l/2) = 2(3l/2) = 3l. Therefore, the perimeter is three times the length of the rectangle.
A ski run has an angle of elevation of 24.4 degrees and a vertical drop of 1100 feet . To the nearest foot how long is the ski run
Answer:1100 feet
Step-by-step explanation: the drop is 11 feet
To find the length of the ski run, we use tangent of the angle of elevation (24.4 degrees) which equals the vertical drop (1100 feet) divided by the length of the run. Calculating this gives a length of approximately 2433 feet for the ski run.
Explanation:To calculate the length of the ski run with an angle of elevation of 24.4 degrees and a vertical drop (rise) of 1100 feet, we use trigonometry, specifically the tangent function.
Tangent of an angle in a right triangle equals the opposite side (rise) divided by the adjacent side (run). In this case, we have:
tan(24.4 degrees) = rise / run
Plugging in the known value for the rise (1100 feet), we get:
tan(24.4 degrees) = 1100 / run
This allows us to solve for the run (length of the ski run):
run = 1100 / tan(24.4 degrees)
Using a calculator, we find that:
run ≈ 1100 / 0.4525
run ≈ 2432.96 feet
This can be rounded to the nearest foot to give a ski run length of approximately 2433 feet.
What is a debit card most like?
Debit Card Definition: A debit card is a payment card that allows you to make secure and easy purchases online and in person by withdrawing funds directly from your checking account. You don't borrow from a line of credit like you would with a credit card; the money on your debit card is yours.
1 cup of smoothie an I drink 1/3 of it how much is left
Answer:
2/3
Step-by-step explanation:
1-1/3=3/3-1/3=2/3
Which parent function is f(x) = x2?
Linear quadratic or absolute or exponential
quadratic function
Step-by-step explanation:
Generate an equivelent expression for 5 + 4 x 5 - 7
Answer:
9x2-18+18 or 18-18+9x2
Step-by-step explanation:
There are a couple ways to find this answer but these I recommend or this one: 9^2-70+7.
Si a=6, b=7.5 y c= -2, calcula:
a + 2b + 3c =
2a + 3b =
ab + c =
Line m passes through the Point (2, 1) and has a slope of -2/7. What is the equation of Line m in standard form?
7x + 2y = 11
7x + 2y = 16
2x + 7y = 11
2x +7y = 16
Answer:
Step-by-step explanation:
Slope m = -2/7
Points are (2,1)
y1 = 1 and x1 = 2
y - y1 = m(x - x1)
y -1 = -2/7(x - 2)
Multiple each term by 7
7y - 7 = -2(x - 2)
7y - 7 = -2x + 4
7y = -2x + 4 + 7
2x + 7y = 11
w+6≤−3 solve the inequality
To solve the inequality, isolate/get w (the variable) by itself in the inequality
w + 6 ≤ -3 Subtract 6 on both sides
w + 6 - 6 ≤ -3 - 6
w ≤ - 9
jenny's weight is 65kg. 1stone=14 pounds. what is jenny's weight in stonesand pounds
Answer:
910
Step-by-step explanation:
65×14=910
The lengths (in kilometers) of rivers on the South Island of New Zealand that flow to the Pacific Ocean are listed in table #3.2.9 (Lee, 1994). a.) Find the mean and median.
b.) Find the range.
c.) Find the variance and standard deviation.
Without the specific lengths of the rivers, it's not possible to calculate the precise mean, median, range, variance, and standard deviation. In general, these values provide insights into the distribution and variability of river lengths on the South Island of New Zealand.
Explanation:Unfortunately, the specific lengths of the rivers mentioned in the question were not provided, so it's not possible to calculate the mean, median, range, variance, and standard deviation without that data. In general, to calculate these statistical terms:
Mean is calculated by adding up all the lengths of the rivers and dividing by the number of rivers.Median is the middle value when the river lengths are arranged in ascending order. If there is an even number of rivers, it's the average of the middle two values.Range is found by subtracting the shortest river length from the longest.Variance is the average of the squared differences from the Mean.Standard deviation is the square root of the variance, indicating how much the river lengths vary from the average length.These calculations are essential for understanding the distribution and variability of river lengths on the South Island of New Zealand.
amanda ran 4 laps around the school track. Clifford ran half as many laps as brian ran. Together the 3 friends ran 13 laps. How many laps did bryan run
Answer: 6 laps
Step-by-step explanation:
13 - 4= 9 left 6 and half would be three
To find out how many laps Bryan ran, an equation was formulated combining the laps Amanda and Clifford ran with the total laps, which, when solved, showed Bryan ran 6 laps.
Explanation:To solve the problem, let's denote the number of laps Bryan ran as B, Amanda ran 4 laps, and Clifford ran half as many laps as Bryan, so that's B/2 laps.
According to the problem, together they ran a total of 13 laps.
Now we can write an equation based on the information given:
4 + (B/2) + B = 13
Next, we solve for BD:
Combine like terms:
B + B/2 = 13 - 4
1.5B = 9
Divide by 1.5 to solve for B:
B = 9 / 1.5
B = 6
So, Bryan ran 6 laps.