Translation components API.

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GET /api/translations/libo_help-7-6/textsbasicshared/cs/units/?format=api&page=43
HTTP 200 OK
Allow: GET, POST, HEAD, OPTIONS
Content-Type: application/json
Vary: Accept

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                "<emph>result</emph>: A numerical value that contains the result of the integer division."
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                "<emph>Výsledek</emph>: Číselná proměnná, do které se uloží výsledek celočíselného dělení."
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                "<emph>expression1, expression2</emph>: Dividend and diviser operands of the integer division."
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                "<emph>výraz1, výraz2</emph>: Dělenec a dělitel celočíselného dělení."
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                "Before division both operands are rounded to whole numbers. The fractional part of the result is dropped."
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                "Před dělením se oba operandy zaokrouhlí na nejbližší celé číslo. Desetinná část výsledku je ignorována."
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                "Print 5 \\ 4 , 5 / 4   ' 1 , 1.25"
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                "Print 5 \\ 4 , 5 / 4   ' 1 , 1,25"
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                "Print 7 \\ 4 , 7 / 4   ' 1 , 1.75"
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            "source": [
                "Numeric Functions"
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                "Číselné funkce"
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                "<link href=\"text/sbasic/shared/03080000.xhp\">Numeric Functions</link>"
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                "<link href=\"text/sbasic/shared/03080000.xhp\">Číselné funkce</link>"
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            "source": [
                "The following numeric functions perform calculations. Mathematical and Boolean operators are described in a separate section. Functions differ from operators in that functions pass arguments and return a result, instead of operators that return a result by combining two numeric expressions."
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                "Následující číselné funkce provádějí výpočty. Matematické a logické operátory jsou popsány v samostatné části. Funkce se od operátorů liší tím, že funkci předáváte parametry a vrací výsledek, zatímco operátory vrací výsledek spojením dvou číselných výrazů."
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            "source": [
                "Trigonometric Functions"
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                "Trigonometrické funkce"
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                "<link href=\"text/sbasic/shared/03080100.xhp\">Trigonometric Functions</link>"
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                "<link href=\"text/sbasic/shared/03080100.xhp\">Trigonometrické funkce</link>"
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            "source": [
                "The following are the trigonometric functions that are supported in $[officename] Basic."
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                "$[officename] Basic podporuje následující trigonometrické funkce."
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                "Atn Function"
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                "<bookmark_value>Atn function</bookmark_value>"
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                "<variable id=\"Atn_h1\"><link href=\"text/sbasic/shared/03080101.xhp\">Atn Function</link></variable>"
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                "Trigonometric function that returns the arctangent of a numeric expression. The return value is in the range -Pi/2 to +Pi/2."
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                "Trigonometrická funkce, která vrátí arkustangens číselného výrazu. Vrácená hodnota je v rozsahu -Pi/2 až +Pi/2."
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                "The arctangent is the inverse of the tangent function. The <literal>Atn</literal> Function returns the angle \"Alpha\", expressed in radians, using the tangent of this angle. The function can also return the angle \"Alpha\" by comparing the ratio of the length of the side that is opposite of the angle to the length of the side that is adjacent to the angle in a right-angled triangle."
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                "Arkustanges je inverzní funkce k tangens. Funkce <literal>Atn</literal> vrací úhel \"alfa\", v radiánech, s použitím tangens tohoto úhlu. Funkce také může vrátit úhel \"alfa\" porovnáním délky protilehlé a přilehlé odvěsny v pravoúhlém trojúhelníku."
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                "<literal>Atn</literal>(side opposite the angle/side adjacent to angle)= Alpha"
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                "<literal>Atn</literal>(protilehlá odvěsna / přilehlá odvěsna) = alfa"
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                "Atn (Number As Double) As Double"
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                "<emph>Number:</emph> Any numerical expression that represents the ratio of two sides of a right triangle. The <literal>Atn</literal> function returns the corresponding angle in radians (arctangent)."
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                "To convert radians to degrees, multiply radians by 180/pi."
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                "degree=(radian*180)/pi"
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                "hodnota ve stupních=(hodnota v radiánech*180)/Pi"
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                "<literal>Pi</literal> is here the fixed circle constant with the rounded value 3.14159. <literal>Pi</literal> is a <link href=\"text/sbasic/shared/03040000.xhp#mathconstants\">Basic mathematical constant</link>."
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            "source": [
                "' The following example calculates for a right-angled triangle"
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                "' Následující příklad spočítá v pravoúhlém trojúhelníku"
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                "' the angle Alpha from the tangent of the angle Alpha:"
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                "' úhel alfa z tangens úhlu alfa:"
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                "' rounded Pi = 3.14159 Is a predefined constant"
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                "' zaokrouhlené Pi = 3.14159 je předdefinovaná konstanta"
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                "d1 = InputBox(\"Enter the length of the side adjacent to the angle: \",\"Adjacent\")"
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                "Print \"The Alpha angle is\"; (atn (d2/d1) * 180 / Pi); \" degrees\""
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                "Cos Function"
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            "source": [
                "<variable id=\"Cos_h1\"><link href=\"text/sbasic/shared/03080102.xhp\">Cos Function</link></variable>"
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                "<variable id=\"Cos_h1\"><link href=\"text/sbasic/shared/03080102.xhp\">Funkce Cos</link></variable>"
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            "source": [
                "Calculates the cosine of an angle. The angle is specified in radians. The result lies between -1 and 1."
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                "Vypočítá kosinus úhlu. Úhel se zadává v radiánech. Výsledek je v rozsahu -1 až 1."
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            "source": [
                "Using the angle Alpha, the <literal>Cos</literal> function calculates the ratio of the length of the side that is adjacent to the angle, divided by the length of the hypotenuse in a right-angled triangle."
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                "Funkce <literal>Cos</literal> vypočítá poměr délky přilehlé odvěsny a délky přepony pravoúhlého trojúhelníku."
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                "<literal>Cos</literal>(Alpha) = Adjacent/Hypotenuse"
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                "<literal>Cos</literal>(alfa) = přilehlá odvěsna / přepona"
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            "source": [
                "Cos (Number As Double) As Double"
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                "Cos (Number As Double) As Double"
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            "source": [
                "<emph>Number:</emph> Numeric expression that specifies an angle in radians that you want to calculate the cosine for."
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                "<emph>Number:</emph> Číselný výraz určující úhel v radiánech, pro který chcete spočítat kosinus."
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                "To convert degrees to radians, multiply degrees by pi/180. To convert radians to degrees, multiply radians by 180/pi."
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                "Stupně lze převést na radiány vynásobením hodnoty ve stupních hodnotou Pi/180. Radiány lze převést na stupně vynásobením hodnoty v radiánech hodnotou 180/Pi."
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                "degree=(radian*180)/pi"
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                "hodnota ve stupních=(hodnota v radiánech*180)/Pi"
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                "radian=(degree*pi)/180"
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                "hodnota v radiánech=(hodnota ve stupních*Pi)/180"
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            "source": [
                "<literal>Pi</literal> is here the fixed circle constant with the rounded value 3.14159..."
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                "<literal>Pi</literal> je konstanta s hodnotou přibližně 3,14159."
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            "source": [
                "' The following example allows for a right-angled triangle the input of"
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                "' Následující příklad umožňuje pro pravoúhlý trojúhelník"
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            "source": [
                "' secant and angle (in degrees) and calculates the length of the hypotenuse:"
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                "' zadat odvěsnu a úhel (ve stupních) a spočítat délku přepony:"
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                "' rounded Pi = 3.14159"
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                "' zaokrouhlené Pi = 3.14159"
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                "d1 = InputBox(\"Enter the length of the adjacent side: \",\"Adjacent\")"
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                "d1 = InputBox(\"Zadejte délku přilehlé odvěsny: \",\"Přilehlá\")"
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                "dAngle = InputBox(\"Enter the angle Alpha (in degrees): \",\"Alpha\")"
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                "dAngle = InputBox(\"Zadejte úhel alfa (ve stupních): \",\"Alfa\")"
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                "Print \"The length of the hypotenuse is\"; (d1 / cos (dAngle * Pi / 180))"
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                "Print \"Délka přepony je \"; (d1 / cos (dAngle * Pi / 180))"
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