plss help me


Express sin

S as a fraction in simplest terms.

Plss Help MeExpress Sin S As A Fraction In Simplest Terms.

Answers

Answer 1

By definition of trigonometric functions, the exact value of sine trigonometric function of angle S is equal to 2 / 9.

How to calculate the exact value of a trigonometric function

In this problem we find the case of a right triangle, of which two of its three sides are known, the hypotenuse (r) and the leg opposite to angle S (y). The exact value of sine trigonometric function is defined below:

sin S = y / r

sin S = QR / QS

sin S = 2 / 9

The sine trigonometric function of angle S is equal to 2 / 9.

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Related Questions

a boy owns 8 pairs of pants, 5 shirts, 3 ties and 6 jackets. how many different outfits can he wear to school if he must wear one of each item?

Answers

The boy can wear 720 different outfits to school if he must wear one of each item, we need to find the number of combinations of one pair of pants, one shirt, one tie, and one jacket. The number of different combinations of pants he can wear is 8.

The number of different combinations of shirts he can wear is 5.

The number of different combinations of ties he can wear is 3.

The number of different combinations of jackets he can wear is 6.

To find the total number of different outfits, we multiply the number of combinations of each item:

8 * 5 * 3 * 6 = 8 * 90 = 720

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if you know that the roots of the equation x²-(m-2)x-(3-n)=0, are -1 and , -2. find the value?​

Answers

Answer:

see below

Step-by-step explanation:

enter the values of -1 & -2 into the equation

so you'll get 2 equations for 2 variables: m & n

when x = -1

1-(m-2)*(-1)-3+n=0 ==> 1+m-2-3+n =0 so m+n=5

when x = -2

4-(m-2)*(-2)-3+n=0 ==> 4+2m-4-3+n =0 so 2m+n=3

use equation 2 subtract equation 1

2m=-2, so m = -1

n= 6

Answer:

m = -1n = 5

Step-by-step explanation:

Given roots of x² -(m -2)x -(3 -n) = 0 are -1 and -2, you want the values of m and n.

Standard form

Given roots -1 and -2 for a quadratic equation, we know its factored form is ...

  (x -(-1))(x -(-2)) = 0

  (x +1)(x +2) = 0

Then the standard form is ...

  x² +3x +2 = 0

Values of m, n

Comparing this to the given equation, we find ...

  -(m-2) = 3   ⇒   m = -1

  -(3 -n) = 2   ⇒   n = 5

PLEASE HELP its due tn

Answers

Answer:

m= -1 1/2

Step-by-step explanation:

1st point : (-3,15)

2nd point : (1,9)

m=rise/run

= 15-9/-3-1

= 6/-4

=-1 1/2

How are the properties of exponents used when dividing a polynomial by a monomial?

Answers

Use the rules of exponents to divide variables with the same base when dividing monomials. According to this rule, the base should remain in the position (numerator or denominator) where the greater exponent was when dividing variables with the same base after the exponents have been subtracted.

What additional factor is utilised to divide a monomial by a monomial?

In order to divide a polynomial by a monomial, let's first divide a monomial by another monomial. The monomial should be divided into numerical and variable factors. By deducting the exponents of each y term, divide the coefficients and variables.

What comes first in the polynomials by monomial division?

Let's go over the three steps that must be completed in order to divide a polynomial by a monomial. Rewrite the issue and divide each polynomial term by the monomial as a first step. Dividing the numbers is the next step. Divide the variables is the third and last stage.

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WILL GIVE BRAIN DUE 15 MIN HELP ASAP

Answers

the simplified answer should be 17 - 6/5j

15+(-3)+5 = 17
-2/5j - 4/5j = -6/5j

17. Possible dimensions for a triangle are given below.
I. 5cm, 5cm, 5cm
II. 11cm, 5cm, 7cm
III. 5cm, 2cm, 3cm
IV. 6cm, 8cm, 10cm
Which set can create a triangle?
(A) I only
B. I and II only
C. II and IV only
D. I, II, and IV

Answers

d is the right answer

How do I answer this? Help please!!

Answers

When the parabola y = -1/20(x-3)2 + 6 has a focus of (3,1), the directrix equation is x=3.

what is parabola ?

Any points on a parabola is situated at a equal distance from both focus, a fixed point, and the hardware platform, a fixed vertical line. A parabola is a U-shaped plane curve.  Three different parabolas exist. Vertex form, leading to the formation, and intercept form seem to be the three forms. You can access a unique major element for the graph on each submission. There are two different methods to write a parabola's calculation: Form 1: y=a(x-h)2 + k. Form 2 is as wants to follow: x = a(y - k)2 + h.

given

( x-3)^2 > 0 , so -1/20(x-3)^2 < 0

when x>3 , it is decrease , when x<3 it is increase so the equation of the directrix is x =3

When the parabola y = -1/20(x-3)2 + 6 has a focus of (3,1), the directrix equation is x=3.

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max works as a groundskeeper at a racetrack, where he is part of a bigger crew. when x people are working on the crew, it takes them f(x) hours to get the track ready for a day of racing. what does f(8)

Answers

The function f(8)=4 defines that it will take x/2 hrs to complete the work and "x being No of workers".

The given data is as follows:

There are x people working in the crew at the racetrack, it takes f(x) hrs to get the track ready.

Let us assume that there is x worker at the racetrack,

f(x) is the function that is going to define the working hours required to get the track ready,

The function will depend on workers as it is mentioned as "f(x)".

Now,

function f(x)=?

But given that f(8)=4

It means when  x=8 that means when are there 8 workers working at the racetrack and it took  4 hours to complete the work.

Now,

we have written a function that gives the relation between a given worker as 8 and time as 4 hrs.

so 8 workers complete work in 4 hrs,

then x worker will complete in y hrs i.e.f(x).

=4x=8*f(x)

=4x/8

=x/2.

Hence the function will be f(x)=x/2

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The complete question is -

max works as a groundskeeper at a racetrack, where he is part of a bigger crew. when x people are working on the crew, it takes them f(x) hours to get the track ready for a day of racing. what does f(8)=4 tells us?

Triniti had $500 in a savings account at the

beginning of the summer. She wants to

have at least $200 in the account by the

end of the summer. She withdraws $25

each week for food, clothes, and movie

tickets. How many weeks can Triniti

withdraw money? Write an inequality you

could use to represent this problem.
please hurry

Answers

Answer: 12

Step-by-step explanation: by the end of 12 weeks shell have 200 dollars left

g (x) = x 3 - 3
what is the value of x when g (x) = 24? enter in the box

Answers

Answer:

69.

im not kidding, haha, good luck!

What's the value of x:
[tex]3x + 2 = 11[/tex]

Answers

Answer:

Step-by-step explanation:

To solve for x in the equation 3x + 2 = 11, we'll start by subtracting 2 from both sides:

3x + 2 - 2 = 11 - 2

Simplifying the left-hand side:

3x = 9

Finally, divide both sides of the equation by 3 to find x:

(3x) / 3 = 9 / 3

x = 3

Sale! 50% OFF of the original price! The sale price of a mountain bike is £449. What was the original price? £ Submit​

Answers

Answer= £898

Explanation:

original amount= old price / multiplier
= 449/0.5
=898

help pls bro ill give brainliest

Answers

The number of cakes (x) and cookies (y) are 15 and 60 respectively.

What are the number of cakes and cookies?

Given the system of equation in the question;

x + y = 75y = 4x

To solve for x and y, plug y = 4x into the first equation and solve for x.

x + y = 75

Plug in y = 4x

x + 4x = 75

5x = 75

Divide both sides by 5

5x/5 = 75/5

x = 75/5

x = 15

Now, plug x = 15 into the second equation and solve for y.

y = 4x

Plug in x = 15

y = 4( 15 )

y = 60.

Therefore, the value of x and y are 15 and 60 respectively.

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Solve for x

22 < 3x + 7

Answers

Answer: 5<x

Step-by-step explanation:

Answer: x>5

Isolate the variable

PLEASE HELP ME ON THIS I’ll make you brainliest I swear

Answers

The graph of the given quadratic function, y = -0.5(x + 5)(x - 3), is shown below

Graph of a Quadratic function

From the question, we are to draw the graph of the given quadratic function.

The given quadratic function is

y = -0.5(x + 5)(x - 3)

To plot the graph of the given quadratic function, we will determine the value pairs that satisfy the equation

When x = -5

y = -0.5(-5 + 5)(-5 - 3)

y = -0.5(0)(-8)

y = 0

When x = -2

y = -0.5(-2 + 5)(-2 - 3)

y = -0.5(3)(-5)

y = 7.5

When x = 0

y = -0.5(0 + 5)(0 - 3)

y = -0.5(5)(-3)

y = 7.5

When x = 2

y = -0.5(2 + 5)(2 - 3)

y = -0.5(7)(-1)

y = 3.5

When x = 3

y = -0.5(3 + 5)(3 - 3)

y = -0.5(8)(0)

y = 0

When x = -5

y = -0.5(5 + 5)(5 - 3)

y = -0.5(10)(2)

y = -10

Using the value pairs above, the graph of the given function is shown below

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factor completely: (x^4)+(2x^3)-2x-1

Answers

The factored form of the polynomial is x³( x + 2 ) - 1 ( 2x + 1 ).

What is a polynomial?

A polynomial in mathematics is an expression made up of coefficients and indeterminates and involves only the operations of multiplication, addition, subtraction, and non-negative integer exponentiation of variables.

Given that the polynomial is (x⁴)+(2x³)-2x-1. The expression will be factorized as below:-

E =  (x⁴)+(2x³)-2x-1.

E = x² ( x² + 2 ) -1 ( 2x + 1 )

Hence, the factorized form of the polynomial is x² ( x² + 2 ) -1 ( 2x + 1 ).

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The present ratio of ages of P & Q is 4 : 6. If

the sum of present ages of P & Q is 50 years,

then the sum of ages of P & Q before 4 years is

Answers

The sum of ages of P & Q before 4 years is 42 years.

Let present age of P is 4x years and the present age of Q is 6x years.

According to the problem, the sum of the present ages of P and Q is 50 years, so we have:

4x + 6x = 50

10x = 50

then, x = 5

So the present age of P is 4 * 5 = 20 years and the present age of Q is 6 * 5 = 30 years.

To find the sum of their ages before 4 years, we subtract 4 from each of their present ages:

20 - 4 = 16 years (for P)

30 - 4 = 26 years (for Q)

hence, sum of their ages before 4 years is 16 + 26 = 42 years.

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Let's call the present age of P as x. Then, the present age of Q is 6x. The sum of their present ages is x + 6x = 7x = 50 years, so x = 50 / 7 = 7 years.

Therefore, the age of P 4 years ago was 7 years - 4 years = 3 years and the age of Q 4 years ago was 6 * 7 years - 4 years = 38 years.

The sum of their ages before 4 years is 3 years + 38 years = 41 years

1) 27/36 + 64/72 - 34/20 =
2) 77/66 + 33/22 + 44/55 =
3) 63/81 - 34/16 + 27 / 36 =
4) 60/15 + 26/14 - 18/20 =
5) 70/60 + 35/70 - 6/8 =
6) 2 + 3 + 4 + 3 1/8 =

Answers

Answer:

1) -11/180

2) 52/15

3) -43/72

4) 347/70

5) 11/12

6) 75/8

Step-by-step explanation:

1) -11/180

2) 52/15

3) -43/72

4) 347/70

5) 11/12

6) 75/8

Explanation: You can simplify the numbers to smaller numbers and make the denominator the same, or else just use a calculator.

Karen is a product tester at Lulu's Lotions & More. She's testing a new line of bath fizzers and
needs to measure how quickly they dissolve in water. The first bath fizzer she tested weighed
5 ounces to start. After one minute in water, it decreased by half, and Karen expects this rate
of decrease to continue.
Write an exponential equation in the form y = a(b)* that can model the weight of the bath
fizzer, y, after x minutes in water.
Use whole numbers, decimals, or simplified fractions for the values of a and b.
y = 5(0.5)*
미미
Submit
(0)
How much will the bath fizzer weigh after 3 minutes in water?
ounces

Answers

Answer:0.625

Step-by-step explanation:

write each answer as a fraction

Answers

he value of the expression cosB, sinB, sinA, tanB, tan A 4√15/17, 7/17, 4√15/17, 7/4√15 and 4√15/7

Trigonometry identity for a right triangle

According to the trigonometry identity

tan Ф = opposite/adjacent

sin Ф = opposite/hypotenuse

cos Ф = adjacent/hypotenuse

From the given triangle;

AC = 7

AB = 17

BC = 4√15

Determine the following trigonometry given

cos B = BC/AB

cos B = 4√15/17

sinB = AC/AB

sin B = 7/17

sinA = cos B = 4√15/17

tan B = AC/BC

tan B = 7/4√15

tan A = BC/AC

tan A = 4√15/7

The value of the expression cosB, sinB, sinA, tanB, tan A 4√15/17, 7/17, 4√15/17, 7/4√15 and 4√15/7

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2016=d12 a a a a a a a a a a a a a a a aa

Answers

The value of 'd' in the expression 2-16 = 12d is 168.

What is a numerical expression?

A numerical expression is a mathematical statement written in the form of numbers and unknown variables. We can form numerical expressions from statements.

Given, An expression 2016 = 12d.

Now, To solve for 'd' we have to move the coefficient of 'd' to the other side also it will sit on the denominator now.

Therefore, 2016 = 12d.

2016/12= d.

d = 168.

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2. A small town's population has grown at a rate of 6% per year. The initial population of the town was 5,600. A nearby town had an initial population of 10, 200 people but is declining at a rate of 4% per year.

a. Write two equations to model the population of each town.
Let Pa represents the first town's population and t represents years. Let Pa represents the second town's population and t represents years.

b. Use your equation to predict the number of years when the two towns will have the same population. About how many people will be in each town at that time? ​

Answers

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Look Back! MP.2 Reasoning Identify some other situations when you might want to estimate the answer to a division problem.​

Answers

The situations when you might want to estimate the answer to a division problem are listed below.

What are the situations when you might want to estimate the answer to a division problem?

There are several situations when you might want to estimate the answer to a division problem:

Large numbers: When dividing large numbers, estimation can be quicker and provide a close enough answer.

Complex decimals: Estimating can help when the answer is a complex decimal and you only need a rough idea.

Time constraints: When you're short on time and need a quick answer, estimation can be useful.

Cost calculations: In budgeting or finance, you may need to estimate the cost of an item, which can be done by dividing the total cost by the number of items.

Determining proportions: In many real-world scenarios, you may need to determine the proportion of a certain characteristic, which involves dividing the number of occurrences of that characteristic by the total number of observations.

Quick analysis: In some cases, you might want a quick and rough estimate of the answer to a division problem to see if it falls within a certain range.

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Convert the value from meters/second to kilometers/hour. One kilometer is equal to 1,000 meters, and 1 hour is equal to 3,600 seconds.

Answers

Converting the value from meters/second to kilometers/hour is 105 m/s =378 km/h

What is conversion?

A conversion factor is a number used to change one set of units to another, by multiplying or dividing. When a conversion is necessary, the appropriate conversion factor to an equal value must be used

We have to convert the meters per second into kilometers per hour.

1m /sec = (1/1000)/ (1/3600) km/h = 3600/1000 km /h

So, we have to divide 105 by 1000, and multiply it by 3600.

Mathematically speaking

Hence, converting One kilometer is equal to 1,000 meters, and 1 hour is equal to 3,600 seconds is 378 km/h

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9.5% of Undergraduate students study abroad. 60% of those who study abroad are female. 49 % of those who do not study abroad are female. calculate probability of a female student studying abroad .

Answers

The probability of a female student studying abroad is 9.5%. 60% of those who study abroad are female, while 49% of those who do not study abroad are female.

P(Female studying abroad) = P(Female and Studying Abroad) / P(Female)

P(Female and Studying Abroad) = 0.095 × 0.60 = 0.057

P(Female) = 0.095 × 0.60 + 0.905 × 0.49 = 0.902

P(Female studying abroad) = 0.057 / 0.902 = 0.063

Therefore, the probability of a female student studying abroad is 0.063.

The probability of a female student studying abroad is 9.5%. This means that out of all the undergraduate students, 9.5% of them are female and are studying abroad. It is also important to note that out of those who study abroad, 60% are female, while 49% of those who do not study abroad are female. This means that more female students are likely to study abroad than male students, as the percentage of female students studying abroad is higher than the percentage of male students studying abroad. It is also important to note that the overall percentage of female students studying abroad is lower than the overall percentage of male students studying abroad, as the number of female students who study abroad is lower than the number of male students who study abroad. Therefore, the probability of a female student studying abroad is 9.5%.

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Solve for x. 6(x-2) = 4x-2 *

Answers

Answer:

x=5

Step-by-step explanation:

distribute: 6x-12=4x-2

subtract 4x and add 12 on both sides: 2x=10

Katie needs to figure out how much space a shoe box takes up. It is 14½ inches long, 5 inches high, and 6½ inches wide. What is the shoe box's volume? Answer without units.​

Answers

Volume= l*b*h

=7*5*3

=105 cubic inches

4. An old book was bought for Rs 1520 and sold for Rs 1444. Find the loss per cent​

Answers

An old book was bought for Rs 1520 and sold for Rs 1444. The loss percent is 5.263%

Given,

Cost price = 1520

Selling price = 1444

Loss = C.P - S.P

        = 1520 - 1444

        = 76

Now, percentage of loss = [tex]\frac{Loss}{C.P}[/tex] × 100

                                         = [tex]\frac{76}{1444}[/tex] × 100

                                         = 5.263

Hence, the loss percent is 5.263%  

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Pls help me solve this

Answers

Answer:

a) The measure of the angle created by the car's turning would be 75°. This is because 4th Street is parallel to 3rd Street, thus the angle formed when the car turns onto King Avenue heading northeast would be a 90° angle, which is the same as the angle between 4th Street and 3rd Street.

b) The measure of the angle created by the car's turning would be 180°. This is because when the car is traveling southwest on King Avenue and turns left onto 3rd Street, it is essentially making a full turn to face the opposite direction.

c) The measure of the angle created by the car's turning would be 90°. This is because when the car is traveling northeast on King Avenue and turns right onto 3rd Street, it is essentially making a right angle turn as it transitions from one street to the other.

A particle is moving along a curved path described by the equation r(θ) = (a + b * cos(θ)) * i + (b * sin(θ)) * j. Determine the velocity of the particle at a given value of θ.

Answers

Step-by-step explanation:

To find the velocity of the particle, we need to take the derivative of the position vector with respect to time.

r(θ) = (a + b * cos(θ)) * i + (b * sin(θ)) * j

d/dt[r(θ)] = d/dt[(a + b * cos(θ)) * i + (b * sin(θ)) * j]

d/dt[r(θ)] = (-b * sin(θ)) * i + (b * cos(θ)) * j

So, the velocity of the particle at a given value of θ is:

v(θ) = (-b * sin(θ)) * i + (b * cos(θ)) * j.

Answer:

Step-by-step explanation:

the velocity of the particle at a given value of θ is:

v(θ) = (-b * sin(θ)) * i + (b * cos(θ)) * j.

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