FormulaDen.com

Physics Chemistry Math Chemical Engineering Civil Electrical Electronics Electronics and Instrumentation Materials Science Mechanical Production Engineering Financial Health

Semi Latus Rectum of Ellipse given Major and Minor Axes Formula

GoSemi Latus Rectum of Ellipse Formula

GoSemi Latus Rectum of Ellipse given Latus Rectum Formula

Fx Copy

LaTeX Copy

Semi Latus Rectum of Ellipse is half of the line segment passing through any of the foci and perpendicular to the major axis whose ends are on the Ellipse. Check FAQs

l = \frac{{(2b)}^{2}}{2 \cdot 2a}

l - Semi Latus Rectum of Ellipse?2b - Minor Axis of Ellipse?2a - Major Axis of Ellipse?

Semi Latus Rectum of Ellipse given Major and Minor Axes Example

With values

With units

Only example

Here is how the Semi Latus Rectum of Ellipse given Major and Minor Axes equation looks like with Values.

Here is how the Semi Latus Rectum of Ellipse given Major and Minor Axes equation looks like with Units.

Here is how the Semi Latus Rectum of Ellipse given Major and Minor Axes equation looks like.

3.6 = \frac{{(12)}^{2}}{2 \cdot 20}

3.6m = \frac{{(12m)}^{2}}{2 \cdot 20m}

3.6 = \frac{{(12)}^{2}}{2 \cdot 20}

Tip: Use pencil ( Pencil

) icon above to edit Input Values and Units.

Calculate

Recalculate

Solution

Copy

Reset

You are here -

Home » Category

Math » Category

Geometry » Category

2D Geometry » fx Semi Latus Rectum of Ellipse given Major and Minor Axes

Semi Latus Rectum of Ellipse given Major and Minor Axes Solution

Follow our step by step solution on how to calculate Semi Latus Rectum of Ellipse given Major and Minor Axes?

FIRST Step Consider the formula

l = \frac{{(2b)}^{2}}{2 \cdot 2a}

Next Step Substitute values of Variables

∴

l = \frac{{(12m)}^{2}}{2 \cdot 20m}

Next Step Prepare to Evaluate

∴

l = \frac{{(12)}^{2}}{2 \cdot 20}

LAST Step Evaluate

∴

l = 3.6m

Semi Latus Rectum of Ellipse given Major and Minor Axes Formula Elements

Variables

Semi Latus Rectum of Ellipse

Semi Latus Rectum of Ellipse is half of the line segment passing through any of the foci and perpendicular to the major axis whose ends are on the Ellipse.

Symbol: l

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Semi Latus Rectum of Ellipse

Minor Axis of Ellipse

Minor Axis of Ellipse is the length of the longest chord which is perpendicular to the line joining the foci of the Ellipse.

Symbol: 2b

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Minor Axis of Ellipse

Major Axis of Ellipse

Major Axis of Ellipse is the length of the chord which passing through both foci of the Ellipse.

Symbol: 2a

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Major Axis of Ellipse

Other Formulas to find Semi Latus Rectum of Ellipse

Go Semi Latus Rectum of Ellipse

l = \frac{b^{2}}{a}

Go Semi Latus Rectum of Ellipse given Latus Rectum

l = \frac{2l}{2}

Other formulas in Latus Rectum of Ellipse category

Go Latus Rectum of Ellipse given Semi Latus Rectum

2l = 2 \cdot l

Go Latus Rectum of Ellipse given Major and Minor Axes

2l = \frac{{(2b)}^{2}}{2a}

Go Latus Rectum of Ellipse

2l = 2 \cdot \frac{b^{2}}{a}

Go Latus Rectum of Ellipse given Eccentricity and Semi Minor Axis

2l = 2 \cdot b \cdot \sqrt{1 - e^{2}}

How to Evaluate Semi Latus Rectum of Ellipse given Major and Minor Axes?

Semi Latus Rectum of Ellipse given Major and Minor Axes evaluator uses Semi Latus Rectum of Ellipse = (Minor Axis of Ellipse)^2/(2*Major Axis of Ellipse) to evaluate the Semi Latus Rectum of Ellipse, Semi Latus Rectum of Ellipse given Major and Minor Axes formula is defined as half of the line segment passing through any of the foci and perpendicular to the major axis whose ends are on the Ellipse and calculated using major and minor axes of the Ellipse. Semi Latus Rectum of Ellipse is denoted by l symbol.

How to evaluate Semi Latus Rectum of Ellipse given Major and Minor Axes using this online evaluator? To use this online evaluator for Semi Latus Rectum of Ellipse given Major and Minor Axes, enter Minor Axis of Ellipse (2b) & Major Axis of Ellipse (2a) and hit the calculate button.

FAQs on Semi Latus Rectum of Ellipse given Major and Minor Axes

What is the formula to find Semi Latus Rectum of Ellipse given Major and Minor Axes?

The formula of Semi Latus Rectum of Ellipse given Major and Minor Axes is expressed as Semi Latus Rectum of Ellipse = (Minor Axis of Ellipse)^2/(2*Major Axis of Ellipse). Here is an example- 3.6 = (12)^2/(2*20).

How to calculate Semi Latus Rectum of Ellipse given Major and Minor Axes?

With Minor Axis of Ellipse (2b) & Major Axis of Ellipse (2a) we can find Semi Latus Rectum of Ellipse given Major and Minor Axes using the formula - Semi Latus Rectum of Ellipse = (Minor Axis of Ellipse)^2/(2*Major Axis of Ellipse).

What are the other ways to Calculate Semi Latus Rectum of Ellipse?

Here are the different ways to Calculate Semi Latus Rectum of Ellipse-

Semi Latus Rectum of Ellipse=(Semi Minor Axis of Ellipse^2)/Semi Major Axis of Ellipse
Semi Latus Rectum of Ellipse=Latus Rectum of Ellipse/2

Can the Semi Latus Rectum of Ellipse given Major and Minor Axes be negative?

No, the Semi Latus Rectum of Ellipse given Major and Minor Axes, measured in Length cannot be negative.

Which unit is used to measure Semi Latus Rectum of Ellipse given Major and Minor Axes?

Semi Latus Rectum of Ellipse given Major and Minor Axes is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Semi Latus Rectum of Ellipse given Major and Minor Axes can be measured.

Let Others Know

✖

Facebook

Twitter

Copied!

: Value
: Unit

Semi Latus Rectum of Ellipse given Major and Minor Axes Formula

​GoSemi Latus Rectum of Ellipse Formula

​GoSemi Latus Rectum of Ellipse given Latus Rectum Formula

Semi Latus Rectum of Ellipse given Major and Minor Axes Example

Semi Latus Rectum of Ellipse given Major and Minor Axes Solution

Semi Latus Rectum of Ellipse given Major and Minor Axes Formula Elements

Other Formulas to find Semi Latus Rectum of Ellipse

Other formulas in Latus Rectum of Ellipse category

How to Evaluate Semi Latus Rectum of Ellipse given Major and Minor Axes?

FAQs on Semi Latus Rectum of Ellipse given Major and Minor Axes

Variable Name

GoSemi Latus Rectum of Ellipse Formula

GoSemi Latus Rectum of Ellipse given Latus Rectum Formula