Tiger Algebra/core — English @ Weblate: The exponent is {Step1PowerOfTenNumberSPI}, making it 10 to the power …

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	Key	English	Actions
	ScientificNotationSolverStep3Title1NLT1	Final result
	ScientificNotationSolverStep3TextUnit1NLT1	{Step3FinalResultNLT1}
	ScientificNotationSolverStep1Title1NGT10	Write the number as a decimal
	ScientificNotationSolverStep1TextUnit1NGT10	{Step1OriginalNumberSolved1NGT10}
	ScientificNotationSolverStep2Title1NGT10	Make it a new number between 1 and 10
	ScientificNotationSolverStep2TextUnit1NGT10	Move the decimal point to make {Step2OriginalNumberSolved1NGT10} a new number between 1 and 10. Because our number is greater than 10, we move the decimal point to the left. Drop any trailing zeros and place the decimal point after the first non-zero digit. Keep track of how many times we move the decimal point.
	ScientificNotationSolverStep2TextUnit2NGT10	{Step2OriginalNumberSolved1NGT10} -> {Step2OriginalNumberSolved2NGT10}
	ScientificNotationSolverStep2TextUnit3NGT10	Our new number is {Step2OriginalNumberSolved2NGT10}. We moved the decimal point {Step2PowerOfTenNumberNGT10} times.
	ScientificNotationSolverStep3Title1NGT10	Define the power of 10
	ScientificNotationSolverStep3TextUnit1NGT10	Because our original number was greater than 10, the power of 10 is positive. Remember, we moved the decimal point {Step3PowerOfTenNumberNGT10} times, so the exponent is positive {Step3PowerOfTenNumberNGT10}:
	ScientificNotationSolverStep3TextUnit2NGT10	{Step3OriginalNumberSolved1NGT10}
	ScientificNotationSolverStep4Title1NGT10	Final result
	ScientificNotationSolverStep4TextUnit1NGT10	{Step4FinalResultNGT10}
	ScientificNotationSolverStep1Title1SPI	Convert to decimal notation
	ScientificNotationSolverStep1TextUnit1SPI	{Step1OriginalEquationSPI}
	ScientificNotationSolverStep1TextUnit2SPI	The exponent is {Step1PowerOfTenNumberSPI}, making it 10 to the power of {Step1PowerOfTenNumberSPI}. As the exponent is positive, the solution is a number greater than the origin or base number. To find our answer, we move the decimal to the right {Step1PowerOfTenNumberSPI} time(s):
	ScientificNotationSolverStep1TextUnit3SPI	{Step1OriginalNumberSPI} -> {Step1OriginalNumberSolvedSPI}
	ScientificNotationSolverStep2Title1SPI	Final result
	ScientificNotationSolverStep2TextUnit1SPI	{Step2FinalResultSPI}
	ScientificNotationSolverStep1Title1SNI	Convert to decimal notation
	ScientificNotationSolverStep1TextUnit1SNI	{Step1OriginalEquationSNI}
	ScientificNotationSolverStep1TextUnit2SNI	The exponent is -{Step1PowerOfTenNumberSNI}, making it 10 to the power of negative {Step1PowerOfTenNumberSNI}. When an exponent is negative, the solution is a number less than the origin or base number. To find our answer, we move the decimal to the left {Step1PowerOfTenNumberSNI} times:
	ScientificNotationSolverStep1TextUnit3SNI	{Step1OriginalNumberSNI} -> {Step1OriginalNumberSolvedSNI}
	ScientificNotationSolverStep2Title1SNI	Final result
	ScientificNotationSolverStep2TextUnit1SNI	{Step2FinalResultSNI}
	ScientificNotationSolverStep1Title1ZI	0 can be written in more than one way in scientific notation
	ScientificNotationSolverStep1TextUnit1ZI	{Step1FinalResultZI}
	ScientificNotationSolverStep1Title1NB1A10	Define the power of 10
	ScientificNotationSolverStep1TextUnit1NB1A10	The absolute value of {Step1OriginalNumberNB1A10} is between 1 and 10, so the original number stays the same because the power of 10 is 1 and 0 is the exponent.
	ScientificNotationSolverStep1TextUnit2NB1A10	{Step1OriginalNumberSolved1NB1A10}
	ScientificNotationSolverStep2Title1NB1A10	Final result

	Key	English	Actions
	ScientificNotation	Scientific notation
	ScientificNotationContent	Scientific notation, also referred to as scientific form, standard index form, or standard form, is a way of writing very large or very small numbers without having to write out every digit. This is written as a number between <math>1</math> and <math>10</math> multiplied by a power of <math>10</math> and is represented by the formula:<br> <span class="formula-look"><math>a\cdot10^b</math></span><br> In which <math>1≤a<10<math>.<br> The power that <math>10</math> is raised to can be thought of as the number of places to the right (when the power is positive) or left (when the power is negative) that the decimal point needs to move.<br><br> For example:<br> <math>5.6\cdot10^9</math> is the scientific notation of <math>5,600,000,000</math>, where the decimal point moves nine places to the right. <math>5\cdot10^-9</math> is the scientific notation of <math>0.000000005</math>, where the decimal point moves nine places to the left.
	ScientificNotationFormattingGuide	<p>Scientific notation, also known as Standard Notation, brings very large or small numbers into a form with a number between 1 and 10 multiplied by a power of ten.</p> <br> <p>For example, 58900000 becomes 5.89x10^5.</p> <br> <h4>Common issues:</h4> <p>The output always has a decimal point, even if it’s 0.</p> <p>So, for example, 9000 will be written as 9.0x10^3</p> <br> <h3>Examples</h3> <ul> <li><a href="/en/solution/scientific-notation-conversion/4.76x10%5E5/">4.76x10^5</a></li> <li><a href="/en/solution/scientific-notation-conversion/476,000/">476,000</a></li> <li><a href="/en/solution/scientific-notation-conversion/23.410%5E9/">23.410^9</a></li> <li><a href="/en/solution/scientific-notation-conversion/23,400,000,000/">23,400,000,000</a></li> <li><a href="/en/solution/scientific-notation-conversion/1510%5E-4/">1510^-4</a></li> <li><a href="/en/solution/scientific-notation-conversion/0.0015/">0.0015</a></li> <li><a href="/en/solution/scientific-notation-conversion/9.296x10%5E7/">9.296x10^7</a></li> <li><a href="/en/solution/scientific-notation-conversion/9296000/">9296000</a></li> <li><a href="/en/solution/scientific-notation-conversion/5.59x10%5E6/">5.59 x10^6</a></li> <li><a href="/en/solution/scientific-notation-conversion/5,590,000/">5,590,000</a></li> </ul>
	ScientificNotationSolver	Scientific notation/Standard form
	ScientificNotationSolverFinalResultSpokenDescription	The final result is {SolutionFinalResult}
	ScientificNotationSolver.plugin	scientific notation
	ScientificNotationSolverStep1TextUnit1NB1A10	The absolute value of {Step1OriginalNumberNB1A10} is between 1 and 10, so the original number stays the same because the power of 10 is 1 and 0 is the exponent.
	ScientificNotationSolverStep1TextUnit1NGT10	{Step1OriginalNumberSolved1NGT10}
	ScientificNotationSolverStep1TextUnit1NLT1	Move the decimal point to make {Step1OriginalNumberNLT1} a new number between 1 and 10. Because our original number is less than one, we move the decimal point to the right. Drop any zeroes in front of the number. Keep track of how many times we move the decimal point.
	ScientificNotationSolverStep1TextUnit1SNI	{Step1OriginalEquationSNI}
	ScientificNotationSolverStep1TextUnit1SPI	{Step1OriginalEquationSPI}
	ScientificNotationSolverStep1TextUnit1ZI	{Step1FinalResultZI}
	ScientificNotationSolverStep1TextUnit2NB1A10	{Step1OriginalNumberSolved1NB1A10}
	ScientificNotationSolverStep1TextUnit2NLT1	{Step1OriginalNumberSolved2NLT1}
	ScientificNotationSolverStep1TextUnit2SNI	The exponent is -{Step1PowerOfTenNumberSNI}, making it 10 to the power of negative {Step1PowerOfTenNumberSNI}. When an exponent is negative, the solution is a number less than the origin or base number. To find our answer, we move the decimal to the left {Step1PowerOfTenNumberSNI} times:
	ScientificNotationSolverStep1TextUnit2SPI	The exponent is {Step1PowerOfTenNumberSPI}, making it 10 to the power of {Step1PowerOfTenNumberSPI}. As the exponent is positive, the solution is a number greater than the origin or base number. To find our answer, we move the decimal to the right {Step1PowerOfTenNumberSPI} time(s):
	ScientificNotationSolverStep1TextUnit3NLT1	Our new number is {Step1OriginalNumberSolvedNLT1}. We moved the decimal point {Step1PowerOfTenNumberNLT1} times.
	ScientificNotationSolverStep1TextUnit3SNI	{Step1OriginalNumberSNI} -> {Step1OriginalNumberSolvedSNI}
	ScientificNotationSolverStep1TextUnit3SPI	{Step1OriginalNumberSPI} -> {Step1OriginalNumberSolvedSPI}
	ScientificNotationSolverStep1Title1NB1A10	Define the power of 10
	ScientificNotationSolverStep1Title1NGT10	Write the number as a decimal
	ScientificNotationSolverStep1Title1NLT1	Make the number a new number between 1 and 10
	ScientificNotationSolverStep1Title1SNI	Convert to decimal notation
	ScientificNotationSolverStep1Title1SPI	Convert to decimal notation
	ScientificNotationSolverStep1Title1ZI	0 can be written in more than one way in scientific notation
	ScientificNotationSolverStep2TextUnit1NB1A10	{Step2FinalResultNB1A10}
	ScientificNotationSolverStep2TextUnit1NGT10	Move the decimal point to make {Step2OriginalNumberSolved1NGT10} a new number between 1 and 10. Because our number is greater than 10, we move the decimal point to the left. Drop any trailing zeros and place the decimal point after the first non-zero digit. Keep track of how many times we move the decimal point.
	ScientificNotationSolverStep2TextUnit1NLT1	Because our original number was less than one, the exponent defining the power of 10 is negative. Remember, we moved the decimal point {Step2PowerOfTenNumberNLT1} times, so the exponent is negative {Step2PowerOfTenNumberNLT1}
	ScientificNotationSolverStep2TextUnit1SNI	{Step2FinalResultSNI}
	ScientificNotationSolverStep2TextUnit1SPI	{Step2FinalResultSPI}

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ScientificNotationSolverStep1TextUnit2SPI

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10 hours ago

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10 hours ago

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10 hours ago

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core/TigerAlgebra.Localization/Resources/TigerSharedResource.en.resx, string 409