# Discharge from a sharp-edged orifice

## Values for calculation

## Calculation

### Diameter ratio

### Jet contraction ratio

### Loss coefficient

### Discharge coefficient

**On this page**

Don't have an account? Forgot password?

Already have an account? Forgot password?

Already have an account? Don't have an account?

Back to profile?

email: support@Eng-Calculations.com

Enter values separated by commas, example:

$ X[2]=2.06\mathrm{mm} $

$ X[3]=-9\mathrm{mm} $

$ X $
$ \mathrm{mm} $

$ X[1]=1\mathrm{mm} $ $ X[2]=2.06\mathrm{mm} $

$ X[3]=-9\mathrm{mm} $

Name | Mathematical constant | Value | Notation |
---|---|---|---|

One | $$1$$ | 1 | M_ONE |

Two | $$2$$ | 2 | M_TWO |

One half | $$1/2$$ | 0.5 | M_ONE_HALF |

Ludolph's number | $$π$$ | 3.1415926535898 | M_PI |

Tau | $$τ=2\cdot π$$ | 6.2831853071796 | M_TAU |

Euler's number | $$e=\sum_{n=0}^{\infty}\cfrac{1}{n!}=1+\cfrac{1}{1}+\cfrac{1}{1\cdot 2}+\cfrac{1}{1\cdot 2\cdot 3}+\cdots$$ | 2.718281828459 | M_E |

Euler's constant | $$γ=\lim_{n\rightarrow\infty}\left(-\log{n}+\sum_{k=1}^{n}\right)\cfrac{1}{k}$$ | 0.57721566490153 | M_EULER |

Apéry's constant | $$ζ(3)=\sum_{n=1}^{\infty}\cfrac{1}{n^3}=1+\cfrac{1}{2^3}+\cfrac{1}{3^3}+\cfrac{1}{4^3}+\cfrac{1}{5^3}+\cdots$$ | 1.2020569031596 | M_APERY |

Catalan's constant | $$G=\sum_{n=0}^{\infty}\cfrac{\left(-1\right)^n}{\left(2n+1\right)^2}=\cfrac{1}{1^2}-\cfrac{1}{3^2}+\cfrac{1}{5^2}-\cfrac{1}{7^2}+\cfrac{1}{9^2}-\cdots$$ | 0.91596559417722 | M_CATALAN |

Feigenbaum constant α | $$α$$ | 2.5029078750959 | M_FEIGENBAUM_ALPHA |

Feigenbaum constant δ | $$δ$$ | 4.669201609103 | M_FEIGENBAUM_DELTA |

Lemniscate constant | $$ϖ=2\int_{0}^{1}\cfrac{\text{d}t}{\sqrt{1-t^4}}$$ | 2.6220575542921 | M_LEMNISCATE |

Glaisher–Kinkelin constant | $$A$$ | 1.2824271291006 | M_GLAISHER |

Khinchin's constant | $$K_0=\lim_{n\rightarrow\infty}\left(a_1a_2\ldots a_n\right)^{1/n}$$ | 2.6854520010653 | M_KHINCHIN |

Golden Ratio | $$φ=\cfrac{1+\sqrt{5}}{2}$$ | 1.6180339887499 | M_GOLDEN_RATIO |

Silver Ratio | $$δ_S=\sqrt{2}+1$$ | 2.4142135623731 | M_SILVER_RATIO |

Supergolden Ratio | $$ψ=\cfrac{1+\sqrt[3]{\cfrac{29+3\cdot\sqrt{93}}{2}}+\sqrt[3]{\cfrac{29-3\cdot\sqrt{93}}{2}}}{3}$$ | 1.4655712318768 | M_SUPERGOLDEN_RATIO |

Zero | $$0$$ | 0 | M_ZERO |

Negative one | $$-1$$ | -1 | M_NEGATIVE_ONE |

Square Root of 2 | $$\sqrt{2}$$ | 1.4142135623731 | M_SQRT2 |

Square Root of 3 | $$\sqrt{3}$$ | 1.7320508075689 | M_SQRT3 |

Square Root of 5 | $$\sqrt{5}$$ | 2.2360679774998 | M_SQRT5 |

Cube Root of 2 | $$\sqrt[3]{2}$$ | 1.2599210498949 | M_CURT2 |

Cube Root of 3 | $$\sqrt[3]{3}$$ | 1.4422495703074 | M_CURT3 |

Twelfth Root of 2 | $$\sqrt[12]{2}$$ | 1.0594630943593 | M_TWRT2 |

Natural Log of 2 | $$\ln(2)$$ | 0.69314718055995 | M_LN2 |

Natural Log of 10 | $$\ln(10)$$ | 2.302585092994 | M_LN10 |

Natural Log of Pi | $$\ln(π)$$ | 1.1447298858494 | M_LNPI |

Base 10 Log of e | $$\log10(e)$$ | 0.43429448190325 | M_LOG10E |

Base 2 Log of e | $$\log2(e)$$ | 1.442695040889 | M_LOG2E |

Half of Pi | $$π/2$$ | 1.5707963267949 | M_PI_2 |

Quarter of Pi | $$π/4$$ | 0.78539816339745 | M_PI_4 |

Inverse of Pi | $$1/π$$ | 0.31830988618379 | M_1_PI |

Two over Pi | $$2/π$$ | 0.63661977236758 | M_2_PI |

Square Root of Pi | $$\sqrt{π}$$ | 1.7724538509055 | M_SQRTPI |

Two over Square Root of Pi | $$2/\sqrt{π}$$ | 1.1283791670955 | M_2_SQRTPI |

Inverse of Square Root of 2 | $$1/\sqrt{2}$$ | 0.70710678118655 | M_SQRT1_2 |

- The symbol indicates a web page with an with calculation or data.

- The symbol indicates a web page with an with information for the given issue (it is the default page).

- The symbol indicates a web page with an list of symbol.

- The symbol indicates a web page with an image.

- The symbol indicates a web page with an unit converters.

- The symbol indicates a web page with an RAL colors.

- The symbol indicates a web page with an icon.

- The symbol indicates a web page with an basic equations.

- The symbol indicates a web page with an with information for users.

Back to search?

**Basic** - (example: Hydraulic engineering) searches for the entered expression in an exact match with the entry - i.e. in the order in which the words follow each other.

**Logical OR** - (example: butterfly valve OR lattice disc) pages containing one, the other, or both of the entered keywords will be included in the results.

**Logical AND** - (example: ASME AND internal pressure) only pages containing both required words will appear in the results.

**Logical NOT** - (example: spherical NOT ASME) pages containing the name "spherical" but not containing the word "ASME" will be displayed in the results.

Back to search?

This website uses Google Analytics to collect traffic data. By clicking the button, you agree to the collection of this data.

$$β=\cfrac{d_o}{d}$$

$β=\cfrac{d_o}{d}$

Equations in LaTeX code

Equations in LaTeX code

`β=\cfrac{d_o}{d}`

$$λ=1+0.622\cdot\left(1-0.215\cdot β^2-0.785\cdot β^5\right)$$

$λ=1+0.622\cdot\left(1-0.215\cdot β^2-0.785\cdot β^5\right)$

Equations in LaTeX code

Equations in LaTeX code

`λ=1+0.622\cdot\left(1-0.215\cdot β^2-0.785\cdot β^5\right)`

$$ζ=0.0696\cdot\left(1-β^5\right)\cdot λ^2+λ^2$$

$ζ=0.0696\cdot\left(1-β^5\right)\cdot λ^2+λ^2$

Equations in LaTeX code

Equations in LaTeX code

`ζ=0.0696\cdot\left(1-β^5\right)\cdot λ^2+λ^2`

$$μ=\cfrac{1}{\sqrt{ζ+1}}$$

$μ=\cfrac{1}{\sqrt{ζ+1}}$

Equations in LaTeX code

Equations in LaTeX code

`μ=\cfrac{1}{\sqrt{ζ+1}}`