Active forum topics
- Ceva’s Theorem Is More Than a Formula for Concurrency
- The Chain Rule Explained: Don't Just Memorize, Visualize It
- The Intuition Behind Integration by Parts (Proof & Example)
- Statics
- Calculus
- Hydraulics: Rotating Vessel
- Inverse Trigo
- Application of Differential Equation: Newton's Law of Cooling
- Problems in progression
- General Solution of $y' = x \, \ln x$
New forum topics
- Ceva’s Theorem Is More Than a Formula for Concurrency
- The Chain Rule Explained: Don't Just Memorize, Visualize It
- The Intuition Behind Integration by Parts (Proof & Example)
- Statics
- Calculus
- Hydraulics: Rotating Vessel
- Inverse Trigo
- Problems in progression
- General Solution of $y' = x \, \ln x$
- engineering economics: construct the cash flow diagram
Recent comments
- I get it now, for long I was…1 week 6 days ago
- Why is BD Tension?
is it not…1 week 6 days ago - Bakit po nagmultiply ng 3/4…2 months ago
- Determine the least depth…1 year ago
- Solve mo ang h manually…2 months ago
- Paano kinuha yung height na…1 year ago
- It's the unit conversion…1 year ago
- Refer to the figure below…1 year ago
- where do you get the sqrt412 months ago
- Thank you so much2 months ago


For the first question:
For the first question:
This is how to get the equation of the ellipse, given those what you have given:
Visualizing the problem above:
We see that $a^2 = b^2 + c^2$, then $(3)^2 = b^2 + (2)^2,$ then
$b = \sqrt{5}$
Since we know that the center is $C(x,y) = C(0,0),$ we can now get the equation of
the ellipse:
$$\frac{x^2}{a^2} +\frac{y^2}{b^2} = 1$$ $$\frac{x^2}{(3)^2} +\frac{y^2}{(\sqrt{5})^2} = 1$$ $$\frac{x^2}{9} +\frac{y^2}{5} = 1$$
We can now lable the ellipse that is described by the poster:
Foe the second question......you can answer it easily....Cheers!