True or false: The value of r represents the reference angle when plotting a point in polar coordinates.

Answers

Answer 1
Answer: This statement is false. The value of r does not represent the reference angle when plotting a point in the polar coordinates. In fact, r represents the distance of an angle because the theta is the one who gets to represent the reference angle. 
Answer 2
Answer:

Answer with explanation:

The Given Statement is "False": The value of r represents the reference angle when plotting a point in polar coordinates.

"r"→ , Represents distance from origin to the point in two dimensional plane in polar coordinates.

Suppose, Point P in two dimensional plane has coordinates , (x,y) or (-x,y),or (-x,-y) or (x,-y).

If we represent,this point in terms  of polar Coordinates ,then

r=OP=Distance from Origin to Point P

     =√(x^2+y^2)


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jenny`s mom says she has an hour before it's bedtime. Jenny's spends 3\5 of hour texting a friend and 3\8 of the remaining time brushing her teeth and putting on her pajamas. she spends the rest of the time reading her book. how long did jenny read?

Answers

15 minutes

Further explanation

Given:

  • Jenny has an hour before its bedtime.
  • Jenny spends (3)/(5) of an hour texting a friend and (3)/(8) of the remaining time brushing her teeth and putting on her pajamas.
  • She spends the rest of the time reading her book.

Question:

How long did Jenny read?

The Process:

Step-1: We need to calculate the time of texting a friend in minutes.

Recall that \boxed{1 \ hour = 60 \ minutes}

\boxed{(3)/(5) \ hour = \ ? \ minutes}

\boxed{(3)/(5) \ hour = (3)/(5) * 60 \ minutes}

We crossed out 5 and 60, i.e., \boxed{60 / 5 = 12}

\boxed{(3)/(5) \ hour = 3 * 12 \ minutes}

Therefore,

\boxed{\boxed{ \ (3)/(5) \ hour = 36 \ minutes \ }}

Step-2: Let us calculate the remaining time.

\boxed{60 \ minutes - 36 \ minutes = 24 \ minutes }

Step-3: Jenny spends (3)/(8) of the remaining time brushing herteeth and putting on her pajamas.

\boxed{(3)/(8) * 24 \ minutes}

We crossed out 8 and 24, i.e., \boxed{24 / 8 = 3}

\boxed{= 3 * 3 \ minutes}

\boxed{\boxed{ \ 9 \ minutes \ }}

Step-4: Let us calculate how long Jenny read for the rest of time.

\boxed{24 \ minutes - 9 \ minutes = 15 \ minutes }

Thus, Jenny spent 15 minutes reading a book before its bedtime.

- - - - - - - - - -

Quick Steps:

Let us calculate how long Jenny read for the rest of time.

\boxed{ \ = \bigg(1 - (3)/(8) \bigg) * \bigg(1 - (3)/(5) \bigg) * 60 \ minutes \ }

\boxed{ \ = (5)/(8) * (2)/(5) * 60 \ minutes \ }

\boxed{ \ = (10)/(40) * 60 \ minutes \ }

\boxed{ \ = (1)/(4) * 60 \ minutes \ }

\boxed{\boxed{ \ 15 \ minutes \ }}

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Keywords: Jenny, has an hour, before its bedtime, spends 3/5 of an hour, texting a friend, 3/8 of the remaining time, brushing her teeth, putting on her pajamas, reading her book

First you'll need to get the same denominator. So instead of 3/5 and 3/8 you'll have 24/40 and 15/40. Now that we've changed the value of the denominator, the 40/40 will now represents the 1 hour that Jenny has before bedtime. So you add 24/40 and 15/40 and get 39/40. 39/40 stands for the time that Jenny has already spent brushing her teeth and texting her friend all together. Since the 1 hour is 40/40 subtract 39/40 from it to get 1/40. 1/40 is equal to the rest of the time Jenny spends reading or 1.5 minutes.

Enter your answer and show all the steps that you use to solve this problem in the space provided. A.Solve a–9=20 B.Solve b–9>20 C.How is solving the equation in part a similar to solving the inequality in part b? D.How are the solutions different?

Answers

Answer:

A) The value of a is 29.

B) The value of b isgreater than 29.

C) In both part A and part B we have used a common property  which is addition property and that we have add 9 on both side of equation in both parts.

D) The value of a in part A is equal to 29 whereas in part B the value of b is greater than 29.

Step-by-step explanation:

Solving for Part A.

Given,

a-9=20

We have to solve for a.

a-9=20

By using addition property of equality, we will add both side by 9;

a-9+9=20+9\na=29

Hence the value of a is 29.

Solving for Part B.

Given,

b-9>20

We have to solve for b.

b-9>20

By using addition property of inequality, we will add both side by 9;

b-9+9>20+9\nb>29

Hence the value of b isgreater than 29.

Solving for Part C.

In both part A and part B we have used a common property  which is addition property and that we have add 9 on both side of equation in both parts.

Solving for Part D.

The value of a in part A is equal to 29 whereas in part B the value of b is greater than 29.

Final answer:

To solve a - 9 = 20, we add 9 to 20, which results in a = 29. For b - 9 > 20, it's similar; we add 9 to 20, resulting in b > 29. The process is similar for both, but an equation's solution (a) is a single number, while an inequality's solution (b) represents a range of numbers.

Explanation:

To solve part A, which is a - 9 = 20, we will need to isolate the variable 'a' on the left side of the equation. Doing so gives us a = 20 + 9 or a = 29.

For part B, which is to solve b - 9 > 20, the operation is similar, but the result is an inequality, not a specific number. Solving it gives us b > 20 + 9 or b > 29.

The process is similar for both because you are essentially isolating the variable on one side of the equation or inequality. The difference is that the solution for an equation (part A) is a specific number, while the solution for an inequality (part B) is a range of numbers.

Learn more about Solving Equations and Inequalities here:

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A teacher had 70 packages of paper she wanted to split equally into 7 piles. How much should be in each pile?

Answers

Answer:

10

Step-by-step explanation:

70/7=10

There are 10 packages of paper in each pile.

------------------------------------------------------------------

Check:

There are 7 piles.

Thus, there are 7*10=70 total packages of paper.

How to find the midpoint of h(13,8) and x (-6,-6)

Answers

First you need the midpoint formula. (x1+x2 divided by 2)and (y1+y2 divided by 2) Which would look like this.. 13+-6=7 and 7 divided by 2 is 3.5.... 8+-6=2 And 2 divided by 2 is 1. so your answer is (3.5, 1)

What is 1.5 million written in standard form

Answers

1.5 million in standard form is 1,500,000 

Which statement models this situation? The time between airline arrivals must be more than 2 minutes. A. t > 2 B. t = 2 C. t < 2 D. t + 2 > 0

Answers

the answer might be A because (time between airline arrivals MUST be more than 2 minutes) in letter A it shows that time is more than the 2 minutes hope this helps =)

The answere is A it says more than teo minutes