Two arrows are launched at the same time with the same speed. arrow a at an angle greater than 45 degrees, and arrow b at an angle less than 45 degrees. both land at the same spot on the ground. which arrow arrives first?

Answers

Answer 1
Let V = the launch velocity
Let θ =  the launch angle
Let d =  the horizontal distance traveled

Ignore air resistance.

The horizontal component of velocity is
u = V cos θ
The time of flight is
t = d/(V cosθ) = (d/V) secθ

Create a table of θ versus t as shown below.
   θ    t/(d/V)
----   ----------
45    1.4142
40    1.3054
35    1.2208
30    1.1547

The graph shows that as the launch angle decreases below 45°, the time of flight decreases.
Therefore arrow b (θ < 45°) arrives first.

Answer: Arrow b arrives first.

Related Questions

The amount of interest you pay does not depend on the method the lender uses to calculate interest.
True or False

Answers

False any method will give the same amount

Answer:

FALSE

Step-by-step explanation:

The amount of interest paid depends on the method adopted by the lender. There are several methodologies for applying interest, so that each sector will adhere to the most convenient modality. The interest paid by you will be the result of this choice and may for example have a daily, monthly, semi-annual or annual impact. Obviously all interest charged must be clearly described in a contract and must be considered legal in the state legal apparatus.

One-fourth equals the quotient of a number and 8. Find the number.

Answers

1/4 = n / 8
multiply both sides by 8 to isolate the variable, n.

2 = n

The number is 2.
1/4 =  n/8
so 
n = 8/4 = 2

answer

number is 2 

The surface area of a snowball melting decreases at a rate of 6cm/min. how is the volume changing when the radius is 3

Answers

bear in mind that, ds/dt is a negative 6, because the area is "decreasing".

[tex]\bf \textit{surface area of a sphere}\\\\ s=4\pi r^2\implies \boxed{\cfrac{s}{4\pi }=r^2} \\\\\\ \cfrac{1}{4\pi }\cdot \cfrac{ds}{dt}=\stackrel{chain~rule}{2r\cfrac{dr}{dt}}\implies \boxed{\cfrac{\frac{ds}{dt}}{8\pi r}=\cfrac{dr}{dt}}\\\\ -------------------------------\\\\[/tex]

[tex]\bf \textit{volume of a sphere}\\\\ V=\cfrac{4\pi r^3}{3}\implies V=\cfrac{4\pi }{3}\cdot r^2\cdot r\implies V=\cfrac{\underline{4\pi} }{3}\cdot \boxed{\cfrac{s}{\underline{4\pi} }}\cdot r \\\\\\ V=\cfrac{1}{3}sr\implies \cfrac{dV}{dt}=\cfrac{1}{3}\left( \cfrac{ds}{dt}\cdot r+s\cdot \cfrac{dr}{dt} \right)\\\\ -------------------------------\\\\[/tex]

[tex]\bf \textit{now, when the radius is 3}\qquad \begin{cases} \frac{ds}{dt}=-6\\\\ s=4\pi 3^2\\ \qquad 36\pi \\\\ \frac{dr}{dt}=\frac{-6}{8\pi 3}\\\\ \qquad -\frac{1}{4\pi } \end{cases} \\\\\\ \cfrac{dV}{dt}=\cfrac{1}{3}\left(-6\cdot 3~~+~~36\pi\cdot -\cfrac{1}{4\pi } \right)\implies \cfrac{dV}{dt}=\cfrac{1}{3}(-18-9) \\\\\\ \cfrac{dV}{dt}=-\cfrac{27}{3}\implies \cfrac{dV}{dt}=-9[/tex]

what is the answer to simplify 9 yards: 9 feet

Answers

if you mean this as a ratio, 9:9, then you simply find the greatest common factor of both numbers and divide them like that. you get two numbers and that's your answer.

Niko uses 12 marshmallows and 8 graham crackers to make 4 s'mores. Drag marshmallows and graham crackers into the box to show how many Niko needs to make 3 s'mores.

Answers

 6 graham crackers and 9 marshmallows. 

Answer: Niko needs 9 marshmallows and 6 graham crackers to make 3 s'mores.


Step-by-step explanation:

Let x be the number of marshmallows , y be the number of graham crackers and z be the number of s'mores.

Then according to given question

Niko uses 12 marshmallows and 8 graham crackers to make 4 s'mores

gives the equation 12x+8y=4z

If we divide whole equation by 4 , we get the quantity of x and y to make z such that

[tex]\frac{1}{4}(12x+8y)=\frac{1}{4}(4z)\\\Rightarrow3x+2y=z[/tex]

Now to make 3 s'mores, we need to multiply the equation by 3 such that

[tex]3\times(3x+2y)=3\times\ z\\\Rightarrow\ 9x+6y=3z[/tex]

Thus Niko needs 9 marshmallows and 6 graham crackers to make 3 s'mores.


A city council wants to build a public park. Which of these taxes is it most likely to use to fund its effort?

a. Sales Tax
b. Income Tax
c. Property Tax

Answers

A city council wants to build a public park. Which of these taxes is it most likely to use to fund its effort?
c. Property Tax
the answer is probably c.

Determine whether the random variable is discrete or continuous.
a. the distance a baseball travels in the air after being hitdistance a baseball travels in the air after being hit.
b. the number of textbook authors now sitting at a computernumber of textbook authors now sitting at a computer.
c. the number of points scored during a basketball gamenumber of points scored during a basketball game.
d. the amount of snowfallamount of snowfall.
e. the square footage of a housesquare footage of a house.

Answers

If we count a quantity, it's discrete.
If we measure a quantity, its continuous.
The number of people in a crowd is discrete.  So are the # of game points scored.
Since every dimension of a house is a continuous random variable, the square footage is also.
See whether you can now identify which of the above choices is discrete and which is continuous.

7.58 rounded to the nearest tenth place

Answers

7.58

7.6

hope that helps, God bless!
the answer is 7.60 or 7.6

hope it helps!

Select True or False for each statement.

For a real number a, a + 0 = a.
For a real number a, a + (-a) = 1.
For a real numbers a and b, | a - b | = | b - a |.
For real numbers a, b, and c, a + (b ∙ c) = (a + b)(a + c).
For rational numbers a and b when b ≠ 0, is always a rational number.

Answers

Answer:

For a real number a, a + 0 = a.  TRUE

For a real number a, a + (-a) = 1.  FALSE

For a real numbers a and b, | a - b | = | b - a |.  TRUE

For real numbers a, b, and c, a + (b ∙ c) = (a + b)(a + c).  FALSE

For rational numbers a and b when b ≠ 0, is always a rational number. TRUE

Explanation:

For a real number a, a + 0 = a.  TRUE

This comes from the identity property for addition that tells us that zero added to any number is the number itself. So the number in this case is [tex]a[/tex], so it is true that:

[tex]a+0=a[/tex]

For a real number a, a + (-a) = 1.  FALSE

This is false, because:

[tex]a+(-a)=a-a=0[/tex]

For any number [tex]a[/tex] there exists a number [tex]-a[/tex] such that [tex]a+(-a)=0[/tex]

For a real numbers a and b, | a - b | = | b - a |.  TRUE

This is a property of absolute value. The absolute value means remove the negative for the number, so it is true that:

[tex]\mid a-b \mid= \mid b-a \mid[/tex]

For real numbers a, b, and c, a + (b ∙ c) = (a + b)(a + c).  FALSE

This is false. By using distributive property we get that:

[tex](a + b)(a + c)=a^2+ac+ab+bc \\ \\ a^2+ab+ac+bc \neq a+(b.c)[/tex]

For rational numbers a and b when b ≠ 0, is always a rational number. TRUE

A rational number is a number made by two integers and written in the form:

[tex]\frac{u}{v} \\ \\ v \neq 0[/tex]

Given that [tex]a \ and \ b[/tex] are rational, then the result of dividing them is also a rational number.

Answer:

A) True

B) False

C) True

D) False

E) True

Step-by-step explanation:

We are given the following statements in the question:

A) True

For  every real number, a, a + 0 = a. 0 is known as the additive identity.

B) False

For a real number a, a + (-a) = 0.

C) True

For a real numbers a and b, [tex]|a-b| = |b-a|[/tex]

D) False

For real numbers a, b, and c, a + (b ∙ c) = (a + b)(a + c).

Counter example: For a = 2, b =  1, c = 3

[tex]a + (b.c) = (a + b)(a + c)\\2 + (1.3) \neq (2+1)(2+3)\\5\neq 15[/tex]

E) True

For rational numbers a and b, b is not equal to zero, [tex]\frac{a}{b}[/tex] is always a rational number.

The factored form of 4a3b5 − 16a5b2 + 12a2b3 is ?

Answers

4a^2b^2(ab^3-4a^3+3b)

Answer:

The factored form of [tex]4a^3b^5-16a^5b^2+12a^2b^3[/tex] is [tex]4a^2b^2\left(ab^3-4a^3+3b\right)[/tex].

Step-by-step explanation:

To find the factored form of [tex]4a^3b^5-16a^5b^2+12a^2b^3[/tex] you must:

Apply exponent rule: [tex]a^{b+c}=a^ba^c[/tex]

[tex]a^2b^3=a^2b^2b,\:a^5b^2=a^2a^3b^2,\:a^3b^5=a^2ab^2b^3[/tex]

So, we can write our expression as [tex]4a^2ab^2b^3-16a^2a^3b^2+12a^2b^2b[/tex].

Next, rewrite 12 as [tex]3\cdot \:4[/tex] and -16 as [tex]4\cdot \:4[/tex]

[tex]4a^2ab^2b^3+4\cdot \:4a^2a^3b^2+3\cdot \:4a^2b^2b[/tex]

Factor out common term: [tex]4a^2b^2[/tex]

Therefore,

[tex]4a^3b^5-16a^5b^2+12a^2b^3= 4a^2b^2\left(ab^3-4a^3+3b\right)[/tex]

Lines a and b are parallel. What is the measure of angle s? Enter your answer in the box. s = ∘∘ Horizontal parallel lines a and b intersect with another line making eight angles, the top right angle of line a is labeled one hundred fifty eight degrees, and the top left angle of line b is labeled X degrees

Answers

s = 22 degrees
       
Assuming I'm interpreting your description accurately, the top right angle of line b will also be 158 degrees because it's a corresponding angle to the top right angle of line a. That means that the top left angle of line b will be a supplementary angle. And supplementary angles add up to 180. So 180 - 158 = 22.

Answer:

Measure of angle s is 22°

Step-by-step explanation:

Given that lines a and b are parallel. Horizontal parallel lines a and b intersect with another line making 8 angles, the top right angle of line a is labeled 158° and the top left angle of line b is labeled s degrees

we have to find the measure of angle s.

As ∠1 and 158° and on straight line hence are supplementary

i.e ∠1+158°=180°

∠1=180°-158°=22°

Also, angle s and ∠1 are alternate interior angles.

As a and b are parallel then alternate interior angles are equal.

Hence, ∠s=∠1=22°

Measure of angle s is 22°

Which investment has the least amount of risk? standard deviation = $450, expected return = $4,500 standard deviation = $600, expected return = $400 standard deviation = $500, expected return = $800 standard deviation = $400, expected return = $5,000?

Answers

The investment with the highest expected return to standard deviation ratio is the investment with the least risk.

Investment 1: standard deviation = $450, expected return = $4,500
expected return to standard deviation ratio = 4500 / 450 = 10

Investment 2: standard deviation = $600, expected return = $400
expected return to standard deviation ratio = 400 / 600 = 0.67

Investment 3: standard deviation = $500, expected return = $800
expected return to standard deviation ratio = 800 / 500 = 1.6

Investment 4: standard deviation = $400, expected return = $5,000
expected return to standard deviation ratio = 5000 / 400 = 12.5

Therefore, the investment that has the least amount of risk is the invetment with standard deviation = $400, expected return = $5,000

Ryan earns $7.50 an hour doing yard work if you were 12 hours a week during an 11 week summer break how much money will Ryan earn in all

Answers

$7.50 times 12 hours = $90
$90 times 11 months = $990

Let f(x) = 4x-5 and g(x) = 3x, find (fog)(x)
Please answer the question

Answers

7 because 4(3)-5 =7/

Hope I helped

Find two numbers whose sum is 23 and whose product is a maximum.

Answers

Let x = the first numberLet y = the second number x + y = 23                    eq1       y = 23- x 
xy = Product                 eq2

Substitute eq1 into eq2.  Lets get eq2 in terms of x.  

Product = x(23 - x)Product = - x2 + 23x
 
we must find the vertex has coordinate (h, k). h = -b / 2a  where:a = -1b = 23
h= -23  / -2  =  11.5 

 x = 11.5   


Substitute this value of x into eq1 to find y. y = 23 - xy = 23 - 11.5y = 11.5

The two numbers that will give the largest product possible are 11.5 and 11.5.

The unknown numbers are 11.5 and 11.5

Let the unknown numbers be x and y

If the sum of the numbers is 23, hence;

x +  y = 23

x = 23 - y ............. 1

If the product is at maximum, hence;

xy = maximum ......... 2

Substitute equation 1 into 2

(23 - y )y = maximum

23y - y² = maximum

maximum = -y² + 23y

A(y) =  -y² + 23y

Since the product A(y) is at maximum, hence dA(y)/dy = 0 as shown:

dA(y)/dy= -2y + 23 = 0

-2y + 23 = 0

2y = 23

y = 23/2

y = 11.5

Since x + y = 23

x = 23 - y

x = 23 - 11.5

x = 11.5

Hence the unknown numbers are 11.5 and 11.5

Learn more here: https://brainly.com/question/4121602

Given the number, two-fifths, generate its equivalent forms as a fraction, a decimal, and a percent. In addition, give a real world example in which each form might be used

Answers

The number in the three different forms is as follows.

2/5 (fraction), 0.2 (decimal), and 20% (percent).

You could use percentages for the results of a poll. For example, if you held a poll for which flavour of ice cream is your favorite. Let's say you surveyed 100 kids and 50 kids voted chocolate, 30 vanilla, and 20 strawberry. Then you could say 20% voted for strawberry. 

You could use the decimal form for money. For example, let's say you want to buy something that costs $10.20 and you only have 10 dollars. You could say that you would need 20 more cents, or $0.20.

As for the fraction, you could use this for measurements. For example, let's say you have a piece of fabric. You want to cut it up into 5 equal pieces, but only use two of those pieces. You could say that you would only use 2/5 of the fabric.

I hope I helped you out! If anything is wrong, please let me know about it! :)

Which line has a mistake in the following steps.
12 - 6(8 / 4)
12 - 6(2)
6(2)
12

Answers

The third line is incorrect.
It should read 12 - 12
Then the 4th line is 0
The person subtracted 12 - 6 before multiplying 6(2)

In the diagram, g ∥ h, m∠1 = (4x + 36)°, and m∠2 = (3x – 3)°.What is the measure of ∠3?

Answers

The measure of angle 3 is 60.

Use polar coordinates to find the limit. [if (r, θ) are polar coordinates of the point (x, y) with r ⥠0, note that r â 0+ as (x, y) â (0, 0).] (if an answer does not exist, enter dne.) lim (x, y)â(0, 0) 7eâx2 â y2 â 7 x2 + y2

Answers

I'll take a wild guess and suggest the limit is supposed to be

[tex]\displaystyle\lim_{(x,y)\to(0,0)}\frac{7e^{-x^2-y^2}-7}{x^2+y^2}[/tex]

Converting to polar coordinates, we take [tex]x^2+y^2=r^2[/tex] with [tex]x=r\cos t[/tex] and [tex]y=r\sin t[/tex]. This yields

[tex]\displaystyle\lim_{(r,t)\to(0,0)}\frac{7e^{-r^2}-7}{r^2}[/tex]

Most important is that the limand is independent of [tex]t[/tex]. Evaluating directly yields [tex]\dfrac00[/tex], so we apply L'Hopital's rule:

[tex]\displaystyle\lim_{r\to0}\frac{7e^{-r^2}-7}{r^2}=\lim_{r\to0}\frac{-14re^{-r^2}}{2r}=-7\lim_{r\to0}e^{-r^2}=-7[/tex]

Tell whether the two rates form a proportion

7 inches in 9 hours; 42 inches in 54 hours

explain how you got the answer/show your work

Answers

Yeah it does. Just up the equation. 7/9=42/54 and cross multiply so 7x54=378 and 9x42=378.
Another way I did it was that I divided 9/7 to get 1.2857. I tried the same to 54/42 and I got the same answer. I then used 1.2857 to multiply that by 7 and it ended up giving me 9 and I used that to multiply it by 42 as well to get 54.
Final answer:

The rates of 7 inches per 9 hours and 42 inches per 54 hours do form a proportion, as demonstrated by cross-multiplying the two ratios which resulted in equal cross products (378 inch-hours on both sides).

Explanation:

To determine if the two rates form a proportion, we need to compare the ratios of inches to hours for both scenarios. For the first rate, we have 7 inches in 9 hours, and for the second rate, we have 42 inches in 54 hours. A proper proportion exists when two ratios are equivalent.

Let's set up our two ratios:

First ratio: ​7 inches / 9 hoursSecond ratio: 42 inches / 54 hours

Now, we will test if these ratios form a proportion by creating a fraction out of each ratio and then cross-multiplying.

(7 inches / 9 hours) = (42 inches / 54 hours)

Cross multiply:

7 inches * 54 hours = 378 inch-hours

42 inches * 9 hours = 378 inch-hours

Since the cross products are equal, the two rates indeed form a proportion.

A fair die is rolled 8 times.
a. what is the probability that the die comes up 6 exactly twice?

Answers

P(first 2 rolls = 6 and rest not 6)  = 1/6 * 1/6 * (5/6)^6 =   0.00930272

there are 8C2 ways  of obtaining  exactly 2 6's in 8 throws = 28 ways

so required probability is 0.00930272 * 28 =  0.26  to nearest hundredth

The probability of rolling a 6 exactly twice in 8 rolls of a fair die is approximately 33.5%.

The situation describes a binomial distribution where we have:

n = 8 (number of trials)k = 2 (number of successes, i.e., rolling a 6)p = 1/6 (probability of success on a single trial)

The binomial probability formula is given by:

[tex]P(X = k) = \binom{n}{k} \times p^k \times (1-p)^{n-k}[/tex]

First, calculate (n choose k) which is given by:

[tex]\binom{n}{k}= n! / [k! \times (n-k)!][/tex]

For our problem:

[tex]\binom{n}{k} = 8! / [2! \times (8-2)!] = 28[/tex]

Next, calculate the probability:

[tex]P(X = 2) = 28 \times (1/6)^2 \times (5/6)^6[/tex]

Evaluating the above:

P(X = 2) = [tex]28 \times (1/36) \times (15625/46656)[/tex] ≈ 0.335

Therefore, the probability that the die comes up a 6 exactly twice in 8 rolls is approximately 0.335 or 33.5%.

what is the axis of symmetry for the graph of y-4x=7-x^2

Answers

as you may know, the axis of symmetry will be a coordinate off the vertex of the equation, so... 

[tex]\bf y-4x=7-x^2\implies y=7-x^2+4x\implies y=-x^2+4x+7 \\\\\\ \textit{ vertex of a vertical parabola, using coefficients}\\\\ \begin{array}{llll} y = &{{ 1}}x^2&{{ +4}}x&{{ +7}}\\ &\uparrow &\uparrow &\uparrow \\ &a&b&c \end{array}\qquad \left(-\cfrac{{{ b}}}{2{{ a}}}\quad ,\quad {{ c}}-\cfrac{{{ b}}^2}{4{{ a}}}\right) \\\\\\ \left(-\cfrac{4}{2(-1)}~~,~~7-\cfrac{4^2}{2(-1)} \right)\quad thus\implies \stackrel{\textit{axis of symmetry}}{x=~~~~-\cfrac{4}{2(-1)}}[/tex]

the larger of two numbers is nine more than four times the smaller number the sum of the two numbers is 59 find the two numbers

Answers

Smaller number = x
Larger number = 4x + 9
sum of the two numbers is 59
x + (4x + 9) = 59

Solve for x, which is the smaller number
x + (4x + 9) = 59
x + 4x + 9 = 59
5x + 9 = 59
5x = 59-9
5x = 50
5x / 5 = 50 / 5
x = 10

Smaller number = 10
Larger Number: Insert 10 into x
4x + 9
4(10) + 9
40 + 9 = 49

Larger number = 49
Smaller number = 10
Smaller + Larger =  59
10         +  49      =   59


a triangle is classified as equilateral triangle when it has

Answers

A triangle is classified as an equilateral triangle when all sides are equal to one another and all angles are equal to 60 degrees.

Answer:

Three sides with the same length because that is what an equilateral triangle is.

Step-by-step explanation:

Daisy is shipping a package to her daughter, Molly. If the box’s dimensions are equal, and the length is 3 feet long, what is the volume of the box in cubic feet?
A. 1
B. 3
C. 9
D. 27

Answers

D, Because 3 cubed is 27. If the box's length is 3 feet then the width and height is also 3.

If "the box's dimensions are equal," and "the length is 3 feet," then 
length=width=height = 3 ft.  The volume is (3 ft)^2 = 27 ft^3.

2x^3-18x

factor completely

Answers

X is -10. I think, I might be wrong.

At the store deli, Rita spent $13.45 on 5 pounds of cheese. How much would it cost to buy 2 pounds of cheese?

Answers

Let x be he price of 2 pound of cheese. Then:
13.45/5 = x/2
x = 13.45*2/5
x = 5.38
The answer will be $5.38

Answer:

The cost would be $ 5.38.

Step-by-step explanation:

Given,

The price of 5 pounds of cheese = $ 13.45,

So, the price of 1 pounds of cheese = [tex]\frac{\text{Price of }5\text{ pounds of cheese}}{5}[/tex]

[tex]=\frac{13.45}{5}[/tex]

[tex]=\$ 2.69[/tex]

Thus, the price of 2 pounds of cheese = 2 × price of each pound of cheese

= 2 × 2.69

= $ 5.38

16.99 cap; 20% discount

Answers

price after discount = original price - discount.

price after discount = 16.99 - (16.99 x 0.20)
= 16.99 - 3.398
= 13.592 or $13.59

An artist agrees to paint a landscape painting at $0.30 per square inch. If the painting is 13 inches by 17 inches, how much should the artist charge?

Answers

area of painting = 13 * 17 = 221 square inches

221 * 0.30 = 66.30

 the price would be $66.30

For a closed cylinder with radius r ⁢ cm and height h ⁢ cm, find the dimensions giving the minimum surface area, given that the volume is 40 cm3.

Answers

Final answer:

The dimensions that give the minimum surface area are a radius of approximately 2.83 cm and a height of approximately 0.64 cm.

Explanation:

To find the dimensions of the closed cylinder that give the minimum surface area, we need to express the surface area of the cylinder in terms of one variable.

Let's use the radius, r, as the variable.

The surface area of a closed cylinder is given by the formula: A = 2πr² + 2πrh, where h is the height of the cylinder.

Since we are given that the volume of the cylinder is 40 cm³, we can use the formula for the volume of a cylinder to express h in terms of r: V = πr²h = 40 cm³.

Substituting this expression for h in terms of r into the surface area formula, we get:

A = 2πr² + 2πr(40 / (πr²)) = 2πr² + (80 / r).

To find the dimensions that give the minimum surface area, we need to find the value of r that minimizes A.

To do this, we take the derivative of A with respect to r and set it equal to zero:

A' = 4πr - (80 / r²) = 0. Solving this equation, we find that r = √(20/π) ≈ 2.83 cm.

So, the radius that gives the minimum surface area is approximately 2.83 cm.

We can then use the volume formula to find the corresponding height: h = 40 / (π(2.83)²) ≈ 0.64 cm.

Therefore, the dimensions giving the minimum surface area are a radius of approximately 2.83 cm and a height of approximately 0.64 cm.

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