jason has 4 tiles. each tile has a number printed on it. the numbers are 2, 6, 8.

Answer:

8 jars

Step-by-step explanation:

\(\text{Given that,}\\\\(x_1,y_1) = (0,1) ~~~ \text{and}~~~ (x_2,y_2) = (4,-1)\\\\\\\text{Slope,}~~ m = \dfrac{y_2 - y_1}{x_2 - x_1} = \dfrac{-1 -1}{4-0} = - \dfrac 24 = -\dfrac 12\\\\\\\text{Equation with given points,}\\\\\\y -y_1 = m(x-x_1)\\\\\implies y -1 = -\dfrac 12(x - 0)\\\\\implies y = -\dfrac 12x +1\\\\\text{This is the slope - intercept form (y=mx+b)}\)

Given pair of lines are x² + 4xy + y² = 0

⇒ (y/x) ² + 4 y/x + 1 = 0

⇒ y/x = -4±2√3/2 = -2±√3,

∴  The lines y = (-2 + √3) x and y = (-2 - √3) x and x - y = 4 forms an equilateral triangle

Clearly the pair of lines x² + 4xy +y²  = 0  intersect at origin,

The perpendicular distance form origin to x - y = 4 is the height of the

h = 2 √ 2

∵ Area of triangle = h²/√3 = 8/√3

The equation is the given one:

Which is the same as:

And the interval of the angle θ must be (0°,90°) so, 2θ must be (0°,180°).

So the statement is True.

Applying the sine rule the value of side w is calculated to be 6.2

The size of w is calculated using the sine rule which states that the ratio of a side and the opposite angles are equal

the formula is

Sin A / a = Sin B / b = Sin C / c

applying the formula for the problem

Sine W / w = Sine X / x

plugging in the values

Sine 38 / w = Sine 84 / 10

cross multiplying

w = 10 x Sin 38 / Sine 84

x = 6.185

x =  6.2 to the nearest tenth

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Answer:

pint milliliter I think

Answer:

square meter

Step-by-step explanation:

a square meter is a unit of area

Answer:

19/20 , 1 1/4 , 1 4/5

Step-by-step explanation:

1.8 = 1 4/5 (fraction)

1.8 converts to 18/10. This can be simplified twice, firstly by making it 9/5 since both 18 and 10 are divisible by two, but can be simplified further to 1 4/5

1.25 = 1 1/4 (fraction)

1.25 converts to 125/100. This can be simplified to 5/4 or 1 1/4

0.95 = 19/20 (fraction)

0.95 converts to 95/100. This can be simplified to 19/20

Ascending Order (smallest to largest)

smallest - 19/20

middle - 1 1/4

largest - 1 4/5

I believe this is the right answer, but haven't done fractions in a while so may want to double check to make sure

The 5 ft by 8 ft dimensions of the car and the (width) 2 ft by (height) 3 ft dimensions of the chair, indicates that the vehicle can haul both chairs in one trip.

The dimensions of rectangularly shaped solid are the height, the width and the length of the solid.

The possible dimensions of the vehicle and the chair obtained from a similar online question are;

Length of the vehicle = 8 feet

Width of the vehicle = 5 feet

The height of one chair = 3 feet

The width of one chair = 2 feet

Therefore;

The width of the vehicle of 5 feet indicates that the vehicle can contain the two chairs placed side by side with their widths of 2 feet each, to get;

Width of  the two chairs = 2 feet + 2 feet = 4 feet < 5 feet

The two chairs placed horizontally, such that we get;

The total length of the horizontally placed chairs = 3 feet + 3 feet = 6 feet

The combined height of the two chaires, of 6 feet is less than the length of the car which is 8 feet, therefore;

The car can haul both chairs placed horizontally in a single trip.

The vehicle could therefore be used to haul both chairs in a single trip.

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The main similary between a cone and a cylinder: They both have a circular base, area of the base is A = π · r². (Correct choice: B)

In this problem we must compare a cone with a similar cylinder, that is, two solids with similar key measures (same height and same base radius). The area of the base is described by the following formula:

A = π · r²

Where r is the radius of the circular base, in square units.

The volume formula for each solid is shown below:

Cone

V = (1 / 3) · A · h

Cylinder

V = A · h

Where h is the height of the solid, in units.

The main conclusions are described below:

Hence, the right choice for this question is B.

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Answer: 0.4714

Step-by-step explanation: square root of 8 is 2.8284 divided by 6 = 0.4714.

\( \frac{6}{ \sqrt{8x} } \\ \frac{ {6}^{2} }{ {( \sqrt{8x)} }^{2} } \\ \\ \frac{36}{8x} \\ \ \\ \frac{36 \div 4}{8x \div 4} \\ \\ \frac{9}{2x} \)

this is one of the ways to simplify it

you can divide 9 by 2 the answer will be 4.5x

\(f(x)=x\) for \(x\leq0\), therfore \(f(0)=0\).

the first domain is true for f(0) so we substitute value of x in the first function

\(f(x) = x \\ f(0) = 0\)

The area of the triangle is 33 square centimeters.

Remember that for a triangle of base B and height H, the area is given by the formula:

A = B*H/2

So base times the height over two.

Here we can see that the base is B = 6cm, and the height of the triangle is 11cm, so we can replace these values in the formula above so we get:

A = 6cm*11cm/2 = 3cm*11cm = 33cm²

That is the area of the green triangle.

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Answer:

y=9

Step-by-step explanation:

y=7x+2

y=7(1) +2

y=7+2

y=9

The calculated period of the function is 12

From the question, we have the following parameters that can be used in our computation:

The graph

By definition, the period of the function is calculated as

Period = Difference between cycles or the length of one complete cycle

Using the above as a guide, we have the following:

Period = 13 - 1

Evaluate

Period = 12

Hence, the period of the function is 12

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The maximum likelihood estimate of the probability of getting a green light on a single pass through the traffic signal is 0.63.

To find the maximum likelihood estimate of the probability p of a green light on a single pass, we need to consider the observed frequency of green lights in the given data.

1. We are given that the car passed through the traffic signal 100 times and got a green light 63 times.
2. To find the maximum likelihood estimate (MLE) of the probability p of a green light, we need to divide the number of successful green light events (63) by the total number of passes (100).
3. Calculate the MLE: p = 63/100 = 0.63

The maximum likelihood estimate of the probability p of a green light on a single pass is 0.63.

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Answer:

x\(\leq\)1

Step-by-step explanation:

Answer: B doesn't represent a casual relationship.

Step-by-step explanation: The speed of a student typing a research paper doesn't directly relate to the number of pages written.

Answer:

Its B

Step-by-step explanation:

Answer:

Step by step explanation:

To find the distance between the two cities, we can use the law of cosines, which is represented by the following expression and diagram:

Then, for the situation with m\(\begin{gathered} c^2=180^2+220^2-2(180)(220)\cos (3.4) \\ c^2=80800--79060.59437 \\ c=\sqrt[]{1427.3284}=37.78\text{ km} \end{gathered}\)

The volume of the composite figure is 6,330.24 in^3

We know that the volume of half a sphere of radius R is:

V = (2/3)*pi*R^3

Here we know that pi = 3.14 and R = 12 inches, then the volume is:

V = (2/3)*3.14*(12 in)^3 = 3,617.28 in^3

And the volume of a cone of height H and radius R is:

v = (1/3)*pi*R^2*H

So here the volume is:

v = (1/3)*3.14*(12in)^2*18in = 2,712.96 in^3

Then the total volume is:

3,617.28 in^3 +  2,712.96 in^3 = 6,330.24 in^3

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The total cost of the new outfits for all the members is $264. So, the correct answer is option A.

A total is a whole or complete amount, and "to total" is to add numbers or to destroy something. In math, you total numbers by adding them: the result is the total.

Given that, the shirts are $21, the pants are $26, the hats are $6 and the canes are $13.

Here, the cost of outfits for a person is

(21+26+6+13)=66

The cost of outfits for the four members is

66×4=$264

Therefore, option A is the correct answer.

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Answer:

0.25

Step-by-step explanation:

there is no hundredth in 0.25

Rounding 0.25 to the nearest hundredth gives us 0.26.

We must look at the digit in the thousandth place, which is the following decimal place after the hundredth place, in order to round 0.25 to the closest hundredth.

We round up the digit in the hundredth place by adding 1 since the digit in the thousandth place is 5, which is equal to or larger than 5.

Thus, 0.26 is obtained by rounding 0.25 to the next tenth.

0.25 (initial number) worked

(Number in the thousandth place) (Number in the hundredth position)

We round up the digit in the hundredth place since the digit in the thousandth place is 5, which is 5.

Hence rounding to the nearest hundredth, 0.25 equals 0.26.

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Answer:

Step-by-step explanation:

To find the answer, we can use the formula for combinations:

nCr = n! / r!(n-r)!

where n is the total number of games, r is the number of losses, and n-r-1 is the number of ties (since we already know there are 9 wins).

Substituting the values, we get:

13C3 * 10C1

= (13! / 3!10!) * (10! / 1!9!)

= (13*12*11 / 3*2*1) * 10

= 2860

Therefore, there are 2860 ways the schedule can end with 9 wins, 3 losses, and 1 tie.

F(x,y) whose level curves are solutions to the differential equation

ydy -xdx= 0 is F(x,y) = y^2/2 - x^2/2.

A differential equation is said to be exact if it can be written in the form

M(x,y)dx + N(x,y)dy = 0

where M(x,y) and N(x,y) are functions of x and y and the partial derivatives of M and N are equal. In other words, the differential equation is exact if ∂M/∂y = ∂N/∂x

In the case of the differential equation ydy - xdx = 0, it can be seen that the partial derivatives of the functions M(x,y) = y and N(x,y) = -x are equal, so the equation is exact. Given an exact differential equation, we can find a function F(x,y) whose level curves are solutions to the differential equation by integrating both sides of the equation.

In this case, we have

ydy - xdx = 0

So,

∫ydy - ∫xdx = C

where C is an arbitrary constant. Integrating both sides, we get

y^2/2 - x^2/2 = C

So, the desired function F(x,y) = y^2/2 - x^2/2, and the level curves of this function are the solutions to the differential equation ydy - xdx = 0.

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Answer:

The first box : -4  the second one : 6

Step-by-step explanation:

subtract 7 from 3 for the first box, then add 10 to -4 for the second one.

Answer:

Let me see what i can do, I'll try. Hope this helps