The number of square feet that the seed cover per pound is given as follows:
168 square feet per pound.
How to obtain the number of square feet that the seed covers per pound?The number of square feet that the seed covers per pound is obtained applying the proportions in the context of this problem.
The term proportion is used because the number of square feet that the seed covers per pound is given by the division of the total area by the number of pounds in the bag.
The parameters for this problem are given as follows:
Weight: 1/3 pound.Area: 56 square feet.Hence the number of square feet that the seed cover per pound is calculated as follows:
56/(1/3) = 56 x 3 = 168 square feet per pound.
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Work out the unknown value
[tex] {8}^{a} \times {8}^{a} = {8}^{ - 12} [/tex]
[tex]a \: = [/tex]
Variables are the name for the unknown.You must isolate the variable in order to get a solution for it (such as x).
Find the unknown value in the proportion ?Unknown value.Variables are the name for the unknown.You must isolate the variable in order to get a solution for it (such as x).
The variable can be separated from the equation by performing inverse operations.Adding and multiplying are the opposites of subtracting and dividing, respectively.
Starting with the proportion:
12/? = 4/3
Since it should be equal to 4/3, notice that if we divide both numerator and denominator by 3, then we should get 4 and 3 respectively:
Therefore, ?÷3 is equal to 3.
Which number is equal to 3 when we divide it by 3?
That number is 9. 9÷3=3
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Jeremy likes to paint. He estimates the number of paintings he completes using the function P of w equals one third times w plus four, where w is the number of weeks he spends painting. The function J(y) represents how many weeks per year he spends painting. Which composite function would represent how many paintings Jeremy completes in a year
Therefore , the solution of the given problem of function comes out to be it is compatible with P(J(y)) = 1/3J(y) +4.
What is meant by the word function?Math is a science that studies numbers, their variants, math and the tissues in the area, shapes, and both their real and possible locations. 'Function' refers to the relationship between a set of inputs, which each have a corresponding output. A function is a relationship between inputs in which each input yields a single variable, distinct output.
Here,
Given:
The quantity of paintings is returned by the function P, which accepts a number of months as an argument.
The function J returns the number of weeks in a year after accepting an undefined parameter.
P(weeks annually) = P(J(y)) seems to be the composites function that will provide the annual number of paintings.
Choice C is compatible with P(J(y)) = 1/3J(y) +4.
Therefore , the solution of the given problem of function comes out to be it is compatible with P(J(y)) = 1/3J(y) +4.
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a norma window has the shape of a rectangle surmounted by a semicircle of diameter equal to the width of the rectangle. if the perimeter of the window is 10m what is the dimension will admit the most lighT
The dimensions that will admit the most light are, the breadth of the rectangular window is [tex]2b = \frac{20+10\pi }{4+3\pi }[/tex], the length of the window is [tex]2l = \frac{40}{4+3\pi }[/tex] and the radius of the semicircular arc is [tex]l= \frac{20}{4+3\pi }[/tex].
What is Area?The area is the entire amount of space occupied by a flat (2-D) surface or an object's shape. "Composite figures" or "composite shapes" are shapes created by combining two or more simple shapes. To determine the area of a composite form, we must add up the areas of all the shapes that make up the figure.In the given question,
Let the length and breadth of the rectangular part of the window be 2l and 2b respectively. So the radius of the semicircular arc will be l.
The total perimeter of the window will be 1 length of the rectangle, 2 breadths of the rectangle, and the length of the semicircular arc.
l+2b+πl = 10
(1+π)l+2b = 10
[tex]b = \frac{1}{2} [10-(1+\pi )l][/tex]
To admit maximum light through the window implies that the area of the window is maximized.
The area of the window will be:
[tex]A = (2l)(2b)+\frac{\pi l^{2} }{2}[/tex]
[tex]= 4lb+\frac{\pi l^{2} }{2} \\= 2l[10-(1+\pi )l] +\frac{1}{2} \pi l^{2}[/tex]
[tex]= 20l-2l^{2} -2\pi l^{2} +\frac{1}{2} \pi l^{2}[/tex]
[tex]= 20l-2l^{2} - \frac{3}{2} \pi l^{2}[/tex]
For the area to be maximum,
[tex]\frac{dA}{dl} =0\\20 -4l -3\pi l = 0\\l= \frac{20}{4+3\pi }[/tex]
[tex]b = \frac{1}{2} [10-(1+\pi )\frac{20}{4+3\pi }\\b = \frac{10+5\pi }{4+3\pi }[/tex]
Therefore, the breadth of the rectangular window is [tex]2b = \frac{20+10\pi }{4+3\pi }[/tex], the length of the window is [tex]2l = \frac{40}{4+3\pi }[/tex] and the radius of the semicircular arc is [tex]l= \frac{20}{4+3\pi }[/tex].
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1. Find the slope of the line.
−3x−4y=6
2. Find the slope of the line that is (a) perpendicular to the line that goes through points (6, -1) and (-4, -10).
The slope of the line in 1. is -3/4 and the slope of 2. is 9/10.
What is slope?Understanding what slope is is among the most crucial things to know about lines. The line's slope, also referred to as rise over run, is how "steep" it is. By dividing the difference between the y-values at two points by the difference between the x-values, we can determine slope. Understanding how to interpret graphs and create equations is necessary in order to comprehend the significance of the definition of slope.
The slope of the line = m in y = mx + b
−3x−4y=6
4y = -3x -6
y = (-3x -6)/4
y = -3x/4 -6/4
y = -3/4(x) -3/2
2. Slope formula = y₂ - y₁ = m(x₂ -x₁)
points (6, -1) and (-4, -10)
Substitute
-10 -(-1)= m(-4 -6)
m = 9/10
Thus, the slope of the line in 1. is -3/4 and the slope of 2. is 9/10.
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!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!QUICK
How do you graph an inequality. Explain in 2 or more sentences
Answer:
can see the y = x + 2 line, and the shaded area is where y is less than or equal to x + 2
Linear Inequality
A Linear Inequality is like a Linear Equation (such as y = 2x+1) ...
... but it will have an Inequality like <, >, ≤, or ≥ instead of an =.
What are the characteristics of an absolute value graph?
There are six characteristics of an absolute value graph.
An absolute value function is a function of the form f(x) = |x|. The graph of an absolute value function has the following characteristics:
It is symmetric about the y-axis, since changing the sign of x (from positive to negative or vice versa) does not change the value of |x|.It has a "V" shape, with the vertex located at the origin (0,0).As x moves away from 0 along the x-axis, the y-coordinate of the graph increases in value.As x moves towards 0 along the x-axis, the y-coordinate of the graph approaches 0.The graph does not cross the x-axis.The range of the function is all non-negative numbers.Learn more about Graphs:
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Which graph represents the function of f(x) =9x²-36/3x +6
The graph is a right line that intercepts the y-axis at - 6 and the x-axis at x = 2, excluding x = -2. That is the second graph of the second picture gives the graph of the function.
What is y-intercept?The point at which a graph crosses the y-axis is known as the y-intercept. It is, in other words, the value of y when "(x=0)" occurs. Using the slope and a specified location, determine the y-intercept of a linear function.
Determine the graph's gradient and a point first. Enter a linear equation in slope-intercept form (y = mx + b) once this is finished. Rewrite the equation using the supplied point (x, y) and slope (m), inserting the correct values for x, y, and m.
The function is:
f(x) = (9x^2 - 36)/3x + 6
Simplify that function to a linear function for all x for which 3x + 6 ≠ 0
3x = - 6
x = -2
So, for x ≠ - 2, you can do:
f(x) = (9x^2 - 36) / 3x + 6
f(x) = 9(x^2 - 4) / 3x + 6
f(x) = 3(x + 2)(x - 2) / x+2
f(x) = 3(x - 2) = 3x - 6
Hence, the graph is a right line that intercepts the y-axis at - 6 and the x-axis at x = 2, excluding x = -2. That is the second graph of the second picture.
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−7q+12r=3q−4r
rearrange the equation so that 'q' is the independent variable.
The given equation rearranged so that the variable q is the independent variable is 12r + 4r = 3q + 7q OR 16r = 10q
Rearranging equationsFrom the question, we are to rearrange the given equation so that the variable q is the independent variable
From the given information,
The give equation is
−7q + 12r = 3q − 4r
Add 7q to both sides of the equation
−7q + 7q + 12r = 3q + 7q − 4r
12r = 3q + 7q − 4r
Add 4r to both sides of the equation
12r + 4r = 3q + 7q − 4r + 4r
12r + 4r = 3q + 7q
Simplifying
16r = 10q
The equation rearranged is 12r + 4r = 3q + 7q OR 16r = 10q
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Can someone please help me dont js put you dont know
Answer: [tex](0,-9)[/tex]
Step-by-step explanation:
The vector from [tex](-4,2)[/tex] to [tex](3,-4)[/tex] is [tex]\langle 7, -6 \rangle[/tex].
Applying this transformation to [tex](-7, -3)[/tex] yields that the fourth vertex has coordinates [tex](-7+7, -3-6)=(0,-9)[/tex].
Answer and explaining
Answer:
a
Step-by-step explanation:
i just took it
i need help on math again
Answer:
angle 1 = 120
Step-by-step explanation:
5x-5
x=25
5x=125
125-5=120
angle 1 = 120
you can check this by figuring out the second angle:
2x+10
x=25
2x=50
50+10=60
120+60=180 we know that all angles on a straight line add up to 180, so we know they are both correct
a nutritionist believes that 10% of teenagers eat cereal for breakfast. to investigate this claim, she selects a random sample of 150 teenagers and finds that 25 eat cereal for breakfast. she would like to know if the data provide convincing evidence that the true proportion of teenagers who eat cereal for breakfast differs from 10%. what are the values of the test statistic and p-value for this test?
On solving the provided question, we can say that random sample the conditions for interference are met.
what is random sample?selected at random (purely random, unpredictable). Every member of the population being polled ought to have an equal probability of getting chosen. She randomly selected 25 names from a pool of 250 employees as an example of a simple random sample. Since there are 250 of her employees in total, and each one has an equal probability of being chosen, the sample in this instance is random. Using simple random sampling, which is a form of probability sampling, researchers choose individuals at random from a population. There is an equal opportunity for selection for every person in the population.
Yes, the conditions for interference are met.
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A manufacturer offers a 25/20 chain
discount if the invoice subtotal is above
$1,000. If the list price is $52 per item,
what is the total price of the first invoice
that activates the chain discount?
The total price of the first invoice that activates the chain discount is $624.
What is percentage?To determine the quantity or percentage of something in terms of 100, use the percentage formula. Per cent simply means one in a hundred. Using the percentage formula, a number between 0 and 1 can be expressed. A number that is expressed as a fraction of 100 is what it is. It is mostly used to compare and determine ratios and is represented by the symbol %.
Given:
A manufacturer offers a 25/20 chain discount if the invoice subtotal is above $1,000.
If the list price is $52 per item.
now, to get the discount he must buy at least = 1000/52= 20 items
= 20 x $52
= $1040
Thus, (1040) (1-25%)(1- 20%)
= 1040 x 0.75 x 0.80
= 624
Hence, the total price is $624.
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what is the reciprocal of -2/7
Answer: -3.5 is the reciprocal
Answer:
= 7/-2
= -7/2
Step-by-step explanation:
The reciprocal number results from dividing the number 1 ny the original number, in this case:
original number = -2/7
reciprocal number = 1 / (-2/7) = (1*7)/-2 = 7/-2 = -7/2
a rectangular box with a square base is made from 216 ft2 of material. which dimensions will result in a box with the largest possible volume?
height = 14.5 ft and width = length = 3.2 ft in a box with the largest possible volume
Let the side of the square base is a and the height of the box is h.
The material required to make the box is equal to the total surface area of the box.
Area of base = a²
Cost of square base is $ 2 per ft²
So, the cost of making base = 2a²
Area of four walls + area of top = 2 (a² + ah + ah) + a² = 3a² + 2ah
Cost of making walls and the top is $ 1 per ft²
So, the cost of making walls and the top = 1 x ( 3a² + 2ah)
Total cost of making the box = 2a² + 3a² + 2ah = 5a² + 2ah
According to the question
144 = 5a² + 2ah
.... (1)
The volume of the box is V = length x width x height
V = a x a x h
V = 72 a - 2.5 a³ from equation (1)
Differentiate both sides with respect to a.
dV/da = 72 - 7.5 a²
Put, it equal to zero for maxima and minima
7.5 a² = 72
a = 3.2 ft
Put in equation (1)
h = 14.5 ft
So, the dimensions of the box are
height = 14.5 ft
width = length = 3.2 ft
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As the sample size becomes larger, the sampling distribution of sample mean approaches a:
a. binomial distribution
b. either binomial distribution or normal distribution
c. normal distribution
d. none of the above
As the sample size becomes larger, the sampling distribution of sample mean approaches a normal distribution.
As the sample size becomes larger, the sampling distribution of the sample mean approaches a normal distribution. This is known as the Central Limit Theorem. The Central Limit Theorem states that as the sample size increases, the sampling distribution of the sample mean becomes more and more normal, regardless of the shape of the underlying population distribution. The sample mean is an unbiased estimator of the population mean and it follows a normal distribution when the sample size is large.
The binomial distribution is a probability distribution that describes the number of success in a fixed number of trials, each with the same probability of success. While the binomial distribution is used to model the number of successes in a fixed number of trials, it is not used to model the sample mean.
Therefore, the answer is option (c) normal distribution.
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Heeeeeeeeelp, what is x?
Answer:
right angle
Step-by-step explanation:
Answer:
its 34
Step-by-step explanation:
Did it yesterday and got it right.
given the following: p(a) =0.3 p(b) = 0.2 p(a and b) = 0.4 which of the following is true?
Group of answer choices a. A and B are independent and disjoint.
b. A and B are independent. c. A and B are disjoint. d. A and B are neither disjoint nor independent.
By applying independent and disjoint events theory, it can be concluded that A and B are neither disjoint nor independent (option D).
In probability, based on the occurrences, there are two types of events: independent and disjoint events.
If events are unrelated, they are considered independent events. Thus P(A and B) = P(A) * P(B)If events are mutually exclusive, which means they never occur at the same time, they are considered disjoint events. Thus the sum of the probabilities of each occurring, P(A and B) = 0. While P(A or B) = P(A) + P(B)Now we observe the data given:
p(a) = 0.3
p(b) = 0.2
p(a and b) = 0.4.
First, we check the independence. Here p(a and b) = 0.4. Whereas, if a and b are independent events, then:
p(a and b) = p(a) * p(b)
= 0.3 * 0.2
= 0.06
Since the value is different, we can conclude that events A and B are not independent.
Second, we check whether these events are disjoint events. Since the value of p(a and b) is not 0, these events are disjoint events.
Therefore, we can conclude that a and b are neither disjoint nor independent (option D)
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What is the product of radical 5 and 10 radical 30 in simplest radical form
The product of radical 5 and 10 radical 30 in simplest radical form is 50√6
What is Expression?An expression is combination of variables, numbers and operators.
We need to find the product of radical 5 and 10 radical 30 in simplest radical form
It can be written as √5×10√30
√a.√b=√ab
√5×10√30
10√5×30
10√150
10√25×6
10.5√6
50√6
Hence, the product of radical 5 and 10 radical 30 in simplest radical form is 50√6
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Answer:
What the other dude said:
The product of radical 5 and 10 radical 30 in simplest radical form is 50√6
Step-by-step explanation:
Find the non-zero value of $c$ for which there is exactly one positive value of $b$ for which there is one solution to the equation $x^2 + \left(b + \frac 1b\right)x + c = 0$
The value of c in the quadratic = 1.
From this equation, we can easily see that for this equation to have one possible answer, this equation must be a perfect square trinomial, which results from an equation of the form [tex](x+1)^{2}[/tex].
We also know that [tex]b+\frac{1}{b}[/tex] is equal to the sum of the roots (since the coefficient of [tex]x^{2} = 1[/tex]) and the product of the roots = c.
We easily know that in a quadratic [tex]ax^{2} +dx+c=0[/tex], if this quadratic is a square, then [tex]\frac{d}{c} = \frac{2\sqrt{c} }{c}[/tex]
[tex]2\sqrt{c} = b + \frac{1}{b}[/tex]
We know that c is a perfect square, so that means [tex]b+\frac{1}{b}[/tex] has to have an integer value, and the only way this is possible is if b = 1.
Therefore, if b = 1,
[tex]2\sqrt{c} = b + \frac{1}{b}\\\sqrt{c} = 1\\c = 1[/tex]
Therefore, the value of c in the quadratic = 1.
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Determine the equation of a parabola with vertex (-2, -11) and point (-4, 5).
3 marks
Answer (vertex form): y=4(x+2)^2 - 11
Answer (standard form): y=4x^2 + 16x + 5
How do you solve ratio problems?
A ratio is an ordered pair of numbers a and b, written a / b where b does not equal 0. A proportion is an equation in which two ratios are set equal to each other
What is an equivalent ratios?
A ratio compares two quantities named as antecedent and consequent, by the means of division. For example, when we cook food, then each ingredient has to be added in a ratio. Thus, we can say, a ratio is used to express one quantity as a fraction of another quantity.
Two ratios are equivalent to each other if one of them can be expressed as the multiple of the other. Hence, to get the equivalent ratio of another ratio, we have to multiply the two quantities (antecedent and consequent) by the same number.
Given ratios are 2:1 and 3:1
we can write it as 2/1 and 3/1.
The lcm of 2 and 3 is 6.
Multiply denominator of both ratio with 6, we get
2/6 and 3/6 And we can see both the ratios are not equal.
Hence, there are not equivalent ratios.
4:1 and 8:3 are equivalent ratios -----> is false, because 4:1 is equivalent to 8:2
11:2 and 2:11 are equivalent ratios------> is false (because, are reciprocal ratios, not equivalent ratios)
3:1 and 9:3 are equivalent ratios ------> is true
because 3:1 multiply both sides by 3 -----> 3*3:1*3=9:3
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steve wants to download a selection of new music. how many ways can steve select three rock songs, five alternative songs, and six rap songs from a list of five rock songs, six alternative songs, and nine rap songs?
Steve can select three rock songs, five alternative songs, and six rap songs in 11,250 number of ways.
1. To select three rock songs from a list of five, use the formula for combinations: nCr = 5Cr = 5!/ (3!*2!) = 10
2. To select five alternative songs from a list of six, use the formula for combinations: nCr = 6Cr = 6!/ (5!*1!) = 6
3. To select six rap songs from a list of nine, use the formula for combinations: nCr = 9Cr = 9!/ (6!*3!) = 84
4. To find the total number of selections, multiply the individual combinations: 10 x 6 x 84 = 11,250
Steve can select three rock songs, five alternative songs, and six rap songs in 11,250 number of ways.
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3/8 in simplest form as a fraction
3/8 is already in its simplest form as a fraction. The numerator, 3, and denominator, 8, have no common factors other than 1. To simplify a fraction to its simplest form, you divide both the numerator and denominator by their greatest common factor (GCF). In this case, the GCF of 3 and 8 is 1, so there's no need to simplify further. Therefore 3/8 is already in its simplest form.
Answer:
3/8 is already in its simplest for as both numerator n denominator does not have any common factor
Describe in words the surface whose equation is given. (Assume that r is not negative.) θ = π/4
-the plane y = −z where y is not negative
-the plane y = z where y and z are not negative
-the plane y = x where x and y are not negative
-the plane y = −x where y is not negative
-the plane x = z where x and y are not negative
It illustrates a line equation in the XY plane whose equation is represented by x=y when x and y really aren't negative.
What is an equation?Using the equal symbol (=) to indicate equivalence, a mathematical equation is a formula that joins two statements. An equation in algebra is a statement of mathematics proving the equality of two mathematical equations. In the formula 3x + 5 = 14, for example, the equal sign places the variables 3x + 5 & 14 apart. The relationship between two words on either side of such a letter is described by a mathematical formula. A single variable, which also serves as the symbol, is frequently present. like in 2x - 4 Equals 2, for instance.
The line passing thru the origins and having an equal tangent is known as an equation of the form =. A line's equation is, in general, an equation with the formula = °.
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the measure of two supplementary angles of a triangle are in the ratio 4:11. what is the measure of the larger angle?
According to the given information the supplementary angle are 132 and 48.
Are indeed the supplementary angles 90 or 180?Two angles are referred to as supplementary angles because they combine to generate a linear angle when their total is 180 degrees. When two angles add up to 90 degrees, however, they are considered to be complimentary angles and together they make a right angle.
What do complimentary and additional angles mean?If the total of two angles is 90 degrees or greater, they are complementary; if the sum is 180 degrees or greater, they are supplementary. Given that they are in the same ratio, we will call one angle 11x whilst the other is 4x.
They add up to [tex]11x+4x=15x={180}^\circ\rightarrow x=12[/tex]
So one angle is [tex]11\cdot12={132}^\circ[/tex]
And the other is [tex]4\cdot12={48}^\circ[/tex]
Check: [tex]132+48=180[/tex]
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An online furniture store sells chairs and tables. Each day, the store can ship at most 17 pieces of furniture. Write an inequality that could represent the possible values for the number of tables sold, tt, and the number of chairs sold, cc, that would satisfy the constraint.
Answer:
t + c <= 17
Step-by-step explanation:
This inequality states that the total number of tables and chairs sold (t + c) must be less than or equal to 17, in order to satisfy the constraint that the store can ship at most 17 pieces of furniture per day.
Find the proability of getting a full house ( 3 cards of one denomination and 2 of another) when 5 cards are dealt from an ordinary deck. Answer as a fraction
The probability of a “full house” is 6 / 4165.
Probability is a measure of the likelihood of a particular event occurring. It is expressed as a number between 0 and 1, where 0 indicates that an event is impossible and 1 indicates that an event is certain to occur.
For example, the probability of flipping a fair coin and it landing on heads is 0.5, or 50%. The probability of rolling a fair die and getting a 6 is 1/6, or about 16.67%.
A “full house” (3 cards of one kind and 2 cards of another kind)
Since there are 13 sets of each type, we have to select any 2 kinds of it.
The probability becomes =[tex]\frac{2 X 13C2 X4C3X 4C2 }{52 C5}[/tex]
On simplification,
= 3744 / 2598960
= 6 / 4165
=0.00144
So the probability of a “full house” is 0.00144.
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y=x, y=x^2, y=x^3, y=|x,| y=1/x, y=x, y=e^x, y=1/1+e^-x, y=ln(x), y=floor(x), y=sinx, y=cosx
12. three functions that are bounded above
Answer:Three functions that are bounded above are y = x^2, y = x^3, y = e^x.
y = x^2 is a parabola that opens upward and has a vertex at the origin (0,0). As x increases or decreases, y will always be positive and increases or decreases accordingly, so the function is bounded above by positive infinity.
y = x^3 is a cubic function that also opens upward. As x increases or decreases, y will always be positive and increases or decreases accordingly, so the function is bounded above by positive infinity.
y = e^x is the exponential function where e is Euler's number (approximately 2.718). As x increases, y will increase towards positive infinity, so the function is bounded above by positive infinity.
Step-by-step explanation:
Select the simplified polynomial, in standard form (7w^2 - 12w + 8) - (w^2+6w-2)
The simplified polynomial is 6w^2 - 18w + 10.
What is polynomial?A polynomial is an expression consisting of variables and coefficients and are used to model real-world situations. It is an equation of degree greater than one, where the exponents of the variables can be any non-negative integer. For example, the polynomial equation x2 + 3x + 2 represents a parabola when graphed. Polynomials are used in a variety of fields, such as mathematics and physics.
It is in standard form because it is written as ax^2 + bx + c, where a, b, and c are the coefficients of the terms and x is the variable. The coefficients are in decreasing order of powers of the variable, and there are no fractions or radicals in the equation.
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