| | ½
| – a half , one half
|
| |
| – [ou], zero [‘zirou]
|
| | +
| – plus
|
| | –
| – minus
|
| | *
| – multiplication sign
|
| | ( )
| – round brackets
|
| | a`
| – a prime
|
| a``
| – a second prime; a double prime; a twice dashed
|
| F1
| – F sub one; F first
|
| F2
| – F sub two; F second
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| ab`
| – a multiplied by b prime
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| Õ²
| – x square; x squared; x to the second power; x raised to the second power; the square of x; the second power of x;
|
| Y³
| – y cube; y cubed; y to the third (power); y raised to the third power; the cube of y; the third power of y;
|
| Z¹º
| – z to minus tenth (power)
|
| C
| – constant
|
| x > 0
| – x is greater than 0
|
| x < 0
| – x is less than 0
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| a = x
| – a is equal to x
|
| U = X²
| – u is equal to(equals) x square
|
| F = m*a
| – force is equal to mass multiplied by
acceleration; F is equal to m multiplied by a
|
| U=1/(1+X²)
| – u is equal to the ratio of one to one plus x square
|
| ½ bh
| – half of the reoduct bh
|
| | | |
| y = 1 + cos x
| – y is equal to one plus cosine x
|
| Sn → A
| – sub n tends to A
|
| q = m` / n`
| – q is equal to m prime divided by n prime
|
| q = nm`/ N
| – q is equal to n multiplied by m prime divided by N
|
| y = f(x)
| – y is a function of x
|
| u=f(x) – aî+a1x2 + aõ2+àõ
| – u is a function of x is equal to a sub 0 ou plus a sub one more one multiplied by x plus a sub two multiplied by x to the 2nd power plus a sub multiplied by x to the n-th power
|
| d² = (y1 – y2)²
| – d square is equal to, round brackets opened, y sub one minus y sub two, round brackets closed, square
|
| X² + 2n – 3 = f(x)
| – x square plus two multiplied by n minus three is a function of x
|
| ds / dx
| – first derivative of s with to x
|
| log x
| – corresponds to the Russian ln x
|