Answer:
Step-by-step explanation:
The quotient is the result you get when dividing numbers.
Let the number be n then the expression is:
n / 9 < n.
How is Class 9 slope calculated?.
The slope is calculated by the formula : [tex]m=\frac{y_2-y_1}{x_2-x_1}[/tex]
The slope is defined as the ratio of the change in the y-axis to the change in the x-axis.
The slope of a straight line will define the line’s angle of steepness from the horizontal whether it rises or falls. When the line neither rises nor falls, then its slope will be zero.
This is the case with a horizontal line where it extends infinitely to its left or right but without any sign of rise or fall.
In a coordinate system, points are represented by a pair of coordinate values. This pair is having y to values x-value and y-value.
For example (x,y) will represent a point on the geometrical plane. Also, (0,0) will represent the origin point.
Let (x₁,y₁)and(x₂,y₂) x₁, x₂ are the coordinates of x-axis and y₁,y₂ are the coordinates of y-axis
The formula to calculate slope is defined as given below,
m= y2−y1x2−x1
Where m is the slope of the line.
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Help this is maths)))))))))))))))))))))))))
Answer:
More fish were caught per person on Day 2
Step-by-step explanation:
Day 1:
3 people caught 1 fish = 3 fish
6 people caught 2 fish = 12
6 caught 3 = 18
6 caught 4 = 24
6 caught 5 = 30
3 caught 6 = 18
Total fish caught = 105
That's 105/30 = 3.5 fish per person
Day 2:
3 people caught 1 fish = 3 fish
3 caught 2 = 6
4 caught 3 = 12
6 caught 4 = 24
7 caught 5 = 35
7 caught 6 = 42
Total fish caught = 122
122/30 = 4 fish per person
Jaon wam 3 and one-half mile, then another 3 1⁄4th mile in one day. On the ame day, Rachel wam 2 2⁄3rd mile, then another 4 and one-half mile. How many more mile did Rachel wim than Jaon?
Rachel that swam 2 2⁄3rd mile then another 4 and one-half mile, did 5/12 miles more than Jason
What is a fraction?Is a number that expresses the portion of some number over a total. The number that expresses the portion is known as the numerator and the number that expresses the total is known as the denominator.
To solve this problem we must perform the corresponding algebraic operations with mixed fraction.
Data of the problem:
Jason 1 = 3 1/2 mileJason 2 = 3 1/4 mileRachel 1 = 2 2/3 mileRachel 2 = 4 1/2 mileA mixed operation is solved as follows:
For the denominator: the same denominator is placed.
For the numerator:
The value of the denominator is multiplied by the integer component.The result is added to the numerator of the fraction.We transform the mixed fractions into improper fractions and we have:
3 1/2
= [(3*2) + 1)] /2
= [6+ 1] /2
7/2
3 1/4
= [(3*4) + 1)] /4
= [12+ 1] /4
13/4
2 2/3
= [(3*2) + 2)] /3
= [6+ 2] /3
8/3
4 1/2
= [(4*2) + 1)] /2
= [8+ 1] /2
9/2
Calculating how many miles Rachel did more than Jason we have:
Rachel miles more = Rachel - Jason
Rachel miles more = (8/3 + 9/2) - (7/2 + 13/4)
Rachel miles more = [(16 + 27)/6] - [(14 + 13)/4]
Rachel miles more = 43/6 - 27/4
Rachel miles more = (172 - 162)/24
Rachel miles more = 10/24
Simplifying we have:
Rachel miles more = 5/12
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A designer wants to
place a fountain at the intersection of the
shortest paths from each side to the opposite
vertex. What mistake is made on her model?
At what point of concurrency should the
fountain be located?
An attitude,a median,orthocentoner are the point of concurrency should the fountain be located
What point of concurrency should the fountain be located?All three of the triangle's altitudes cut or cross at the orthocenter, which is where the triangle is positioned. The line drawn from the triangle's vertex here is the altitude; it is perpendicular to the other side. There are three altitudes in the triangle since it has three vertices and three sides.
Solution: The foundation ortho centre is where the foundation should be positioned, while an attitude is the shortest path from a vortex to the other side.
an attitude is the shortest path.
an attitude
a median
orthocentoner
An attitude,a median,orthocentoner are the point of concurrency should the fountain be located
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Answer:
an altitude,, medians., orthocenter.
How many tiles of length and breadth 12cm and5cm will be needed to cover a rectangular region whose length and breadth are 70 cm and 36cm
Answer:
42 tiles
Step-by-step explanation:
Area of rectangular region= 70 X 36 = 2520 cm2
Area of 1 tile= 5 X 12 = 60 cm2
The number of tiles needed = Area of the rectangular region / Area of one tile = 2520/60 = 42
Find the future value of a ₱3,500 monthly payable at the end of every 6 month for 3 year if money i worth 12% compounded monthly
The future value is $7,689,500.
The worth of a current asset at a future date based on an estimated rate of growth is known as future value (FV). Investors and financial planners care about future value because it helps them predict how much an investment made now will be worth in the future.
The future value formula assumes a constant rate of growth and a single up-front payment left untouched for the duration of the investment.
Given that,
P = 3500
R = 12%
T = 3 years
Future value (FV) = [tex]I*(1+R)^{T}[/tex]
where:
I=Investment amount
R=Interest rate
T=Number of years
Substituting the values in the formula given:
FV = 3500*(1+12)³= 3500*2197 = 7689500
Thus, the future value is $7689500
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What angle is 270 degrees?.
An angle is 270 degrees when it is a reflex angle .
An angle is a figure in Euclidean geometry made up of two rays that share a common terminal and are referred to as the angle's sides and vertices, respectively. Angles created by two rays are in the plane where the rays are located. The meeting of two planes also creates angles.
An angle that is greater than 180 degrees and less than 360 degrees is referred to as a reflex angle. Reflex angles include, for instance, 270 degrees. There are several sorts of angles in geometry, including acute, obtuse, and right angles—angles that are less than 180 degrees.
A reflex angle equals the summation of 180 degrees and any of the primary angles (acute, right and obtuse angles). Therefore,
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A and D are points on a polygon. A' and D' are the points under a
translation. Find D'.
A(-2,11)
A’(8,22)
D(-10,9)
Answer:
D' is (16,20)
Step-by-step explanation:
A translation is the movement of the graphed line, either vertically or horizontally. The two given points are A and D:
A (2,11)
D (10,9)
When the line is translated, point A becomes A' (8,22).
Pint A is moved to the right by 6, and up by 11. Lets do the same for point D to make it D'
D' = (10+6, 9+11)
D' = (16,20)
See the attached graph.
Hello I hope you are having an amazing day, what is 9/10 divided by (-2/5)?
Answer choices:
Answer:
A) [tex]\displaystyle -2\frac{1}{4}[/tex]
Step-by-step explanation:
[tex]\displaystyle \frac{9}{10}\div\biggr(-\frac{2}{5}\biggr)=\frac{9}{10}*\biggr(-\frac{5}{2}\biggr)=\frac{9(-5)}{10(2)}=\frac{-45}{20}=\frac{-9}{4}=-2\frac{1}{4}[/tex]
Solve for x. Leave your answer in simplest radical form.
The value of x = [tex]\sqrt{30}[/tex], i.e., 5.478.
What is value?Value is the value of each digit, depending on where it is in the number.
It is calculated by multiplying the digit value of the number by the denomination value.
Value = Location Value x Face Value.
The tens place value 2 in the number 24 is because there are two complete sets of tens.
The value 4 for 24 units is due to 4 units not in the full set of 10.
A value can be defined as something that is valued by someone.
In other words, values are what a person or organization considers “important”.
Examples include courage, honesty, freedom, and innovation.
By Pythagoras theorem,
(Hypotenuse)[tex]^2[/tex] = (Perpendicular)[tex]^2[/tex] + (Base)[tex]^2[/tex]
In the given figure, in first triangle
[tex](8)^2 = (5)^2 + (y)^2\\y^2 = 39[/tex]
In second triangle,
[tex]39 = (3)^2 + (x)^2[/tex]
x = [tex]\sqrt{30}[/tex]
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How do you find the sum of a polynomial function?.
A polynomial function's sum is the result of adding all of its terms together. Simply add the coefficients of each phrase together, followed by the exponents of each term, to obtain the sum.
Take the polynomial function, for instance:
f(x) = 2x² + 4x + 3
The function's sum is 2x² + 4x + 3 = 9
Determine the highest exponent before attempting to get the sum of a polynomial with many terms. Next, sum up each term's coefficients that has that exponent. Add the exponents of each phrase to the total of the coefficients after the coefficients have been added. The polynomial function's sum is the final total.
Take the polynomial function, for instance:
f(x) = 2x³ + 4x² + 3x + 5
The function's sum is 2x³ + 4x² + 3x + 5 = 14
In conclusion, you put the coefficients of each term together to determine the total of a polynomial function, and then you add the exponents of each term to the sum of the coefficients. The polynomial function's sum is the final total.
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Before the road trip begins, your family has to stop for gas. At the gas station up the street, gas cost $2.57 per gallon. At this gas station, the cost of gas is $2.39 per gallon. How much cheaper is gas at this gas station than the gas station up the street?.
Answer:
0.18 cents
Step-by-step explanation:
They are simply asking for the difference between the gas at the street and at the gas station which is 2.57 - 2.39 = 0.18
What are the 4 quadrants on a coordinate plane?.
The four quadrants in a plane are Q1, Q2, Q3, Q4.
Quadrant one (QI), the top right quadrant of the coordinate plane, only contains positive coordinates. Quadrant two refers to the top left-fourth of the coordinate plane (QII). Quadrant three is on the bottom left corner (QIII). Quadrant Four is the bottom right fourth (QIV). In quadrant I, both the x- and y-coordinates are positive. In quadrant II, the x-coordinate is negative while the y-coordinate is positive. In quadrant III, the x- and y-coordinates are positive. In quadrant IV, the x-coordinate is positive while the y-coordinate is negative. In a coordinate system, a quadrant is the area formed by the x and y axes. The quadrants are created when the x- and y-axes connect at a 90-degree angle. These areas include coordinates, or the positive and negative values of the x- and y-axes.
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A paper company needs to ship paper to a large printing business. The paper will be shipped in small boxes and large boxes. The volume of each small box is 8 cubic feet and the volume of each large box is 21 cubic feet. A total of 20 boxes of paper were shipped with a combined volume of 264 cubic feet. Determine the number of small boxes shipped and the number of large boxes shipped.
Answer:14
Step-by-step explanation: so if you add 21 and 264 and 20 u would get 14 hehehehhehehe im da best your not :)
What are the two factors that affect the intensity of an earthquake?.
The intensity of earthquake shaking at any location is determined by the magnitude of the earthquake and its distance.
The most noticeable result of the earthquake is, first and foremost, the shaking of the ground. Along with shaking, earth rupture also happens. Infrastructure facilities suffer serious damage as a result of this. The size and distance from the epicentre of the earthquake affect how severe it is.
The local geographic circumstances have an impact on the severity as well. The visible cracking of the Earth's surface is referred to as ground rupture. Earthquake has killed more humans in past 100 years.
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How do you graph the inverse of a square root?.
Step 1: Perform the horizontal line test as the first step. Move a horizontal line from the graph's bottom to its top to accomplish this. The graph fails the horizontal line test and does not have an inverse if the horizontal line touches two or more points on the graph at any given time. Continue to Step 2 if the graph passes the horizontal line test.
Step 2: Determine the given function's domain and range in step two.
Step 3: A square root function is the inverse of a quadratic function. We switch the domain and range in order to graph the inverse. The graph has the same structure but has been rotated to have the original function's domain and range switched.
A quadratic function is the inverse of a square root function. We switch the domain and range of the original function to get the graph of the inverse. In other words, the range of the inverse quadratic function is the domain of the square root function. The domain of the inverse quadratic function is the range of the square root function. The graph's geometry is the same, but it has been rotated to give it the right domain and range.
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Solve for x. Round to the nearest tenth.
Using trigonometric function the value of x is 51.3°.
What is trigonometric function?
The functions of an angle in a triangle are known as trigonometric functions, commonly referred to as circular functions. In other words, these trig functions provide the relationship between a triangle's angles and sides. There are five fundamental trigonometric functions: sine, cosine, tangent, cotangent, secant, and cosecant.
Here Let us take the given right triangle as ABC.
∠A = x , ∠B = 90° and AB = 25 , AC= 40
Now using Cosine ratio then
Cos A = [tex]\frac{adjacent}{hypotenuse}[/tex]
=> cos x = [tex]\frac{25}{40}[/tex]
=> cos x = [tex]\frac{5}{8}[/tex]
=> x = [tex]cos^{-1}\frac{5}{8}[/tex]
=> x = 51.3°
Hence the value of x is 51.3°.
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How do you know if a function is convex or non convex?.
One of the most important considerations when designing or evaluating a function is its convexity. A function is said to be convex if it is possible to represent its shape in a single, continuous surface.
However, it is not always straightforward to determine if a particular function is convex or not. There are various criteria that can be used to determine whether a given function is convex or nonconvex. These include the "vertex test" and the "region test." The vertex test is a simple and intuitive way to determine whether or not a function is convex. It can be performed as follows: First, identify any critical points of the function using the first derivative. Then, draw a graph of these functions and identify the point at which the graphs of these functions intersect. The point where this intersection occurs is the vertex of the function. If the graph of the function does not intersect at any point, then it cannot be concave and can therefore be considered to be convex.
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What is the relationship between FX and GX?.
F(x) and G(x) both are linear equation. We can form parabola if we multiply them and H(x) can be factor of F(x) and G(x) we we add them.
In the given question, we have to find the relationship between F(x) and G(x).
Given That:
F(x) = 3x + 2
G(x) = 2x + 1
We receive at least one x squared when we multiply F(x) and G(x), which are both linear functions, to create H(x). The graph H(x) is now parabolic.
You can either realize that H(x) obviously factors into F(x) and G(x), or you can use the quadratic formula to determine the two points where the graph crosses the x-axis (x).
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The complete question is:
What is the relationship between F(x) and G(x)?
F(x) = 3x + 2
G(x) = 2x + 1
take a factor out of the square root sqrt(16y^7)
The simplified rational expression of the square root of 16y^7 is given as follows:
[tex]4y^3\sqrt{y}[/tex]
How to simplify the rational expression?The rational expression for this problem is defined as follows:
[tex]\sqrt{16y^7} = (16y^7)^\frac{1}{2}[/tex]
The power of power rule states that when an exponential expression is elevated to a power, the powers are multiplied.
4 is the square root of 16, hence:
16 = 4².
Meaning that the expression is of:
(4²y^7)^0.5.
Then the simplified radicals are of:
4^(2 x 0.5) = 4.y^(7 x 0.5) = y^(3.5) = [tex]y³\sqrt{y}[/tex]Then the simplified expression is given as follows:
[tex]4y^3\sqrt{y}[/tex]
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Quadrilateral MNOP ha vertice M(3,-1), N(8,-4),O(6. -6), and P(1,-7). What will be the coordinate of P’ after MNOP undergoe a 180 rotation
The new points after a rotation of 180 degrees are
M' = (-3,1)
N' = (-8,4)
0' = (-6,6)
P' = (-7,1)
Quadrilateral MNOP has vertices M(3,-1), N(8,-4),O(6. -6), and P(1,-7).
Given a point (x, y) and we rotate by 180 degrees, the new point will be (-x, -y).
Given the coordinate points M(3,-1), N(8,-4), O(6. -6), and P(1,-7), if these coordinates are rotated 180 degrees, the corresponding coordinate of the pre-image will be at M'(-3,1), N' (-8,4),0'(-6,6) and P'(-7,1).
So, the resulting coordinates will be M'(-3,1), N' (-8,4),0'(-6,6), and P'(-7,1).
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a) Work out the minimum number of dogs that could have a mass of more than 24 kg
. b) Work out the maximum number of dogs that could have a mass of more than 24 kg. Mass, z (kg)
Answer:
......................
How many images are formed when two plane mirrors are placed at 60?.
As per the given degree, the number of images are formed when two plane mirrors are placed at 60 is 5
The term degree in math defined as the unit of measure is used to measure the magnitude of an angle.
Here we know that 1 degree equals 1/360 of a complete revolution in magnitude.
Here we need to find the number of images are formed when two plane mirrors are placed at 60.
Here we have to use the following formula that can be written as,
=> n = (360 / θ) - 1
Here we the the value of θ is 60.
Then we have to apply the value on the formula, then we get,
=> n = (360 /60) - 1
=> n = 6 - 1
=> n = 5
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Factor each expression. Show your complete solution.
27m^3-64
27m^3-64 = (3m)^3 - (4)^3
= (3m-4)((3m)^2 + (3m)(4) + (4)^2)
= (3m-4)(9m^2 + 12m + 16)
The factored form of 27m^3-64 is (3m-4)(9m^2 + 12m + 16)
Answer:
(3m−4)(9m2+12m+16)
Step-by-step explanation:
this is difference of cubes (3m)^3 - (4)^3
now, apply difference of cubes formula
a^3−b^3 = (a−b)(a2+ab+b2)
where a=3m and b=4
(3m−4) ( (3)^2×(m)^2 + 4×3m + (4)^2)
(simplify)
(3m−4)(9m2+12m+16)
What is the condition that the pair of linear equations KX 2y 5 and 3x Y 1 have unique solution?.
The systems have a unique solution if k ≠ 6.
The given equations are:
kx+ 2y=5
3x + y =1
Concept used:
If [tex]\frac{a_{1} }{a_{2} }[/tex] ≠ [tex]\frac{b_{1} }{b_{2} }[/tex] , then the system of equations [tex]a_{1}x + b_{1}y + c_{1} = 0[/tex] [tex]a_{2}x + b_{2}y + c_{2} = 0[/tex] has a unique solution.
Calculation,
kx+ 2y-5=0
[tex]a_{1}=k, b_{1}=2 , c_{1} = -5[/tex]
3x + y -1=0
[tex]a_{2}=3, b_{2}=1 , c_{2} = -1[/tex]
according to the question,
[tex]\frac{a_{1} }{a_{2} }[/tex] ≠ [tex]\frac{b_{1} }{b_{2} }[/tex]
⇒[tex](\frac{k}{3})[/tex] ≠ [tex](\frac{2}{1} )[/tex]
⇒ k ≠ 6
∴ The systems have a unique solution if k ≠ 6.
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Mario walked at rate of 5 miles every 3/7 of hour. What was his walking rate in miles per hour?
Answer:
11 2/3 mph about
Step-by-step explanation:
pls help mathematics
There are 11 trees that are more than 6m tall but not more than 12m tall.
What is the Range?
In mathematics, a range is the set of all output values, or results, of a function. In statistics, a range is a measure of dispersion, which is used to describe the distribution of a set of data.
The table provided gives the frequency of trees at different height ranges. The range for the trees more than 6m tall but not more than 12m tall is 6<h<=9, and the frequency for this range is 11. This means that there are 11 trees in the park that are taller than 6 meters but not taller than 12 meters.
Hence, There are 11 trees that are more than 6m tall but not more than 12m tall.
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Given triangle QRS and triangle UVT, you know the following information: For Triangle QRS, QR = 4, RS = 15, and m<T = 36
Are the figures similar? If so, explain why and give a similarity ratio. If not, explain why not.
Since we are going to check the similarity of the triangles and we have given two sides and angle we have to check the Side-Angle-Side option of the similarity. We have equal angles.
why and give a similarity ratio. If not, explain why not.?Since we are going to check the similarity of the triangles and we have given two sides and angle we have to check the Side-Angle-Side option of the similarity. We have equal angles. Then, we have to check the proportionality of the sides. If these triangles are equal, then VT/QR=UT/RS. If we calculate it, 28/7=44/11=4. This last number is the similarity ratio and since we have proportionality, ΔQRS ~ ΔVTU.
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(Systems of Linear Equations MC)
Which point is a solution to the system of linear equations?
y = -x + 1
3x - y = 3
O (1,0)
0 (0,1)
The point that is a solution to the system of linear equations is O (1,0).
What is linear equation?A linear equation is one in which the variable's maximum power is consistently 1. A one-degree equation is another name for it. A linear equation with one variable has the formula Ax + B = 0, which is its standard form. x is a variable, A is a coefficient, and B is constant in this situation. A linear equation with two variables has the formula Ax + By = C as its standard form. Here, the variables are x and y, the coefficients are A and B, and the constant is C.A linear equation is one that has the highest degree of 1 possible. This indicates that there are no variables in a linear equation with exponents greater than 1.Putting the value O (1,0) in both equations we get that this point satisfies both equations.
putting x = 1 and y = 0
y = -x+ 1
y = -1+1 = 0
also, 3x -y = 3
3 ×1 -0 = 3
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please help i dont understand it
given: m∠p=72°, m∠s = 36° and rm=16. find op
Answer: 14.31
Step-by-step explanation:
Using Law of Sines, we know that
[tex]\frac{16}{sin(72)} =\frac{PR}{sin(90)}[/tex]
Thus, [tex]PR=16.8233955878[/tex]
Then, using [tex]\frac{\alpha }{sin(\alpha)} =2R[/tex],
we know that [tex]\frac{16.8233955878}{sin(s)} =\frac{16.8233955878}{sin(36)} =28.621670112 = 2R[/tex]
Therefore, [tex]R = 14.310735056[/tex]
