What is the value of sin(t) if Cos(t)=4/5 and t is in quadrant 1

Answers

Answer 1
Answer:

Answer:

0.6 or 3/5

Step-by-step explanation:

If cos(t) = 4/5, then, taking the arccos of both sides, t ≈ 36.86989765. Taking the sin of that gives you 0.6, or 3/5 in fraction form.

Answer 2
Answer: 3.5 is the answer for sure

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Given the following formula solve for y. W=x-y/2 -z

Answers

Answer:

y = 2x + 2W - 2z

Step-by-step explanation:

Add y/2 to both sides of this equation.  We get:

y/2 + W = x - z.

Multiplying all four terms by 2 eliminates the fraction:

y + 2W = 2x - 2z

Subtracting 2W from both sides yields:

y = 2x + 2W - 2z

sorry my answer was wrong

Volume round to the nearest tenth

Answers

Answer:

504 in.

Step-by-step explanation:

6 · 12 · 7 = 504

Answer:

504in^3

Step-by-step explanation:

voluke of rectangular prism formula: LWH

where l=length(7)

w=width(12)

h=height(6)

so

7*12*6=504

504in^3

A linear function m models the amount of milk sold by a farm per month. The amount decreases 500 gallons for every $1 increase in price. Graph m when m(0)=3000. Identify the slope. Interpret the x- and y-intercepts of the graph.

Answers

The linear function that models this situation is:

m(x) = 3000 - 500x, 0 \leq x \leq 6

  • The y-intercept is y = 3000, which means that when there is no increase on the price, the farm sells 3000 gallons.
  • The x-intercept is x = 6, which means that if the price increases $6, no gallons will be sold.
  • The slope is of -500.
  • The graph is sketched at the end of this answer.

The equation of a line has the following format:

y = ax + b

In which:

  • a is the slope, which is by how much y changes when x changes by 1.
  • b is the y-intercept, which is the value of y when x = 0.

In this problem, m(0) = 3000, thus, b = 3000, that is:

  • The y-intercept is y = 3000, which means that when there is no increase on the price, the farm sells 3000 gallons.

The amount decreases 500 gallons for every $1 increase in price, thus, the slope is -500, and the equation is:

m(x) = 3000 - 500x

The x-intercept is the value of x for which:

m(x) = 0

Then

500x = 3000

x = (3000)/(500)

x = 6

  • The x-intercept is x = 6, which means that if the price increases $6, no gallons will be sold.

A similar problem is given at brainly.com/question/24808124

Answer:

Slope of the graph -500 gallons per dollar.

Intercept is 3000.

Step-by-step explanation:

General format of an equation of a linear graph is;

y=mx+c

Where,

y is the dependent variable

m is the slope of the graph

x is the independent variable of the graph

c is the intercept of the graph.

m(0)=3000 means when we substitute 0 for x values of the graph the y value is 3000. Therefore the intercept is 3000.

Slope of the graph = (-500gallons)/(1dollar)

                               =-500 gallons per dollar.

So we can write the equation as;

y=-500x+3000

but in this question y is given as m. Therefore function can be re-written as:

m=-500x+3000

The graph is attached with the answer.



⚠️Help pls! I don’t know if I’m stupid but I don’t get it!⚠️

Answers

The answer is (6).
Congruent triangles have the same angles and sides. If you look at the 2nd triangle in answer (6) a certain way, then you can see that the two are congruent.
Let me know if this helped or not. :)

About 70,000 people live in a 6-mile radius of a city's town hall. Find the population density in people per square mile. Round your answer to the nearest whole number.The population density is about _
people per square mile.

Answers

Answer:

The population density is 618.93 per square mile.

Step-by-step explanation:

It is given that,

No. of people, N = 70,000

The radius of a city's town hall, r = 6 miles

We need to find the population density. It can be calculated by the formula i.e. number of people divided by area of land such that,

P=(N)/(A)\n\nP=(N)/(\pi r^2)\n\nP=(70000)/(\pi (6)^2)\n\nP=618.93\ \text{per square mile}

So, the population density is 618.93 per square mile.

593,204 rounded to the nearest million

Answers

The answer is  1,000,000