public void NaturalNumber_minus3false_Return_3()
{
// arrange
int number = -3;
bool flag = false;
// assert
Assert.AreEqual(3, DifferentTasks.NaturalNumber(ref number, ref flag));
}
public void NaturalNumber_3true_Return_3()
{
// arrange
int number = 3;
bool flag = true;
//assert
Assert.AreEqual(3, DifferentTasks.NaturalNumber(ref number, ref flag));
}
public void NaturalNumber_0false_Return_0()
{
// arrange
int number = 0;
bool flag = false;
//assert
Assert.AreEqual(0, DifferentTasks.NaturalNumber(ref number, ref flag));
}
public void FactorialNumbersAsTheProductOfThreeConsecutivePrimes_minus3_Return_true()
{
Assert.AreNotEqual("1 * 2 * 3", DifferentTasks.FactorialNumbersAsTheProductOfThreeConsecutivePrimes(-2));
}
public void FactorialNumbersAsTheProductOfThreeConsecutivePrimes_0_Return_true()
{
Assert.AreEqual("can not imagine 0! = 1 as a product of three consecutive prime numbers",
DifferentTasks.FactorialNumbersAsTheProductOfThreeConsecutivePrimes(0));
}
public void PrimeNumberCheck_0_Return_true()
{
Assert.AreEqual(false, DifferentTasks.PrimeNumberCheck(0));
}
public void PerfectNumberToFind_100_1_Return_6_28()
{
Assert.AreEqual("Perfect number: " + 6 + " " + 28, DifferentTasks.PerfectNumberToFind(100, 1));
}
public void GreatestCommonDivisorEvclidAlgorithm_2and15_Return1()
{
Assert.AreEqual(1, DifferentTasks.GreatestCommonDivisorEvclidAlgorithm(2, 15));
}
public void Factorial_7_Return_5040()
{
Assert.AreEqual(5040, DifferentTasks.Factorial(7));
}
public void Factorial_2_Return_2()
{
Assert.AreEqual(2, DifferentTasks.Factorial(2));
}
public void Factorial_0_Return_1()
{
Assert.AreEqual(1, DifferentTasks.Factorial(0));
}
public void TranslationFromDecimalSystemToBinary_1_Return_1()
{
Assert.AreEqual("1", DifferentTasks.TranslationFromDecimalSystemToBinary(1));
}
public void TranslationFromDecimalSystemToBinary_0_Return_0()
{
Assert.AreEqual("0", DifferentTasks.TranslationFromDecimalSystemToBinary(0));
}
public void TranslationFromDecimalSystemToBinary_minus5_Return_minus101()
{
Assert.AreEqual("-101", DifferentTasks.TranslationFromDecimalSystemToBinary(-5));
}
public void TranslationFromDecimalSystemToBinary_6_Return_110()
{
Assert.AreEqual("110", DifferentTasks.TranslationFromDecimalSystemToBinary(6));
}
public void GreatestCommonDivisorEvclidAlgorithm_minus3andminus4_Return1()
{
Assert.AreEqual(1, DifferentTasks.GreatestCommonDivisorEvclidAlgorithm(-3, -4));
}
public void Factorial_minus3_Return_2()
{
Assert.AreEqual(0, DifferentTasks.Factorial(-3));
}
public void PrimeNumberCheck_11_Return_true()
{
Assert.AreEqual(true, DifferentTasks.PrimeNumberCheck(11));
}
public void GreatestCommonDivisorEvclidAlgorithm_0and0_Return0()
{
Assert.AreEqual(0, DifferentTasks.GreatestCommonDivisorEvclidAlgorithm(0, 0));
}
public void PerfectNumberToFind_minus1_minus10_Return()
{
Assert.AreEqual("No perfect numbers", DifferentTasks.PerfectNumberToFind(-1, -10));
}
