![phavion](/avatars/18490.jpg)
phavion
28.01.2020 •
Mathematics
Which of the following represents the solution to k/-5 ≥ 3
k ≥ -15
k ≤ -15
k ≥ -2
k ≤ -2
Solved
Show answers
More tips
- H Health and Medicine How to Calculate Pregnancy Due Date?...
- C Computers and Internet Step-by-Step Guide on How to Download Music to Your iPhone...
- A Animals and plants Unraveling the Mystery of Loch Ness: What Does the Loch Ness Monster Look Like?...
- L Leisure and Entertainment Should You Buy a Ceramic Knife?...
- C Computers and Internet How to easily and quickly disable Firebug in Gmail and Google Docs...
- G Goods and services How to sew a ribbon: Tips for beginners...
- F Food and Cooking How to Make Mayonnaise at Home? Secrets of Homemade Mayonnaise...
- C Computers and Internet Which Phone is Best for Internet Surfing?...
- F Food and Cooking Everything You Need to Know About Pasta...
- C Computers and Internet How to Choose a Monitor?...
Answers on questions: Mathematics
- M Mathematics 15 Points Please Help...
- M Mathematics Write thirty-two hundred and thirty-two hundredths in standard form....
- M Mathematics A basketball team scored 38, 52, 43, 54, 41 and 36 points in their first six matches. a Find the mean number of points scored for the first six matches. b What score does the...
- E English Please help me with this!...
- M Mathematics Grandma is planning Thanksgiving dinner. She needs to purchase a turkey large enough to feed everyone, but she is not sure how many people are coming. She knows that she needs...
Ответ:
because, for us to get a positive number in a fraction, when the denominator in negative, the numerator must also be negative.
so, -15, or anything less than -15 (when put into the numerator) will be equal to or greater than 3
Hope this helps!:)
Ответ:
Step-by-step explanation:
It was given that, the ellipse has directrices at
The directrices has equation: , where is the eccentricity of the ellipse.
eqn(1)
The foci are at: (0,1) qnd (0,-1)
Also, the foci are given by:
eqn(2)
Solving equation (1) and (2) simultaneously we get;
and
We use the relation, to get:
.
The equation of the ellipse is given by:
We substitute the values to get:
Or