Logarithm in a sentence
Synonym: exponent.
Meaning: A mathematical function that determines how many times a number must be multiplied to reach another number; often used in calculations.
(1) The natural logarithm of 1 is 0.
(2) The natural logarithm of e is 1.
(3) The logarithm is multipliable by a base.
(4) The base number for this logarithm is 2.
(5) The natural logarithm of e is equal to 1.
(6) The logarithm of 1 to any base is always 0.
(7) The natural logarithm of zero is undefined.
(8) The exponent is multipliable by a logarithm.
(9) Antilog is the inverse function of logarithm.
(10) The natural logarithm of infinity is infinity.
Logarithm sentence
(11) Factorize inside the logarithm to solve for x.
(12) The logarithm of 10 to the base 2 is equal to 3.
(13) The logarithm of a negative number is undefined.
(14) The natural logarithm of a fraction is negative.
(15) The logarithm of a number to base 1 is undefined.
(16) The logarithm of a number to base 0 is undefined.
(17) The antilog of a logarithm is the original number.
(18) Factor out the logarithm to simplify the equation.
(19) The natural logarithm is a transcendental function.
(20) The mantissa is the fractional part of a logarithm.
Logarithm make sentence
(21) Remove from the equation and simplify the logarithm.
(22) The natural logarithm of 10 is approximately 2.3026.
(23) The antilog of a zero logarithm is always equal to 1.
(24) The natural logarithm of 10 is approximately 2.30259.
(25) The natural logarithm is the logarithm to the base e.
(26) The inverse operation of exponentiation is logarithm.
(27) The absolute value of a logarithm is always positive.
(28) The logarithm of a number to its own base is always 1.
(29) Logarithm is closely related to exponential functions.
(30) Derivate the equation by taking the natural logarithm.
Sentence of logarithm
(31) The antilog of a negative logarithm is always positive.
(32) The logarithm of a negative number is a complex number.
(33) The natural logarithm is a smooth and continuous curve.
(34) Factorize out the logarithm to simplify the expression.
(35) The natural logarithm of a negative number is undefined.
(36) Logarithm is used in finance and investment calculations.
(37) Factorize outside of the logarithm to solve the equation.
(38) The reciprocal of a logarithm is an exponential function.
(39) The logarithm of a positive number is always a real number.
(40) Logarithm is a useful tool in data analysis and statistics.
Logarithm meaningful sentence
(41) The natural logarithm is defined for positive real numbers.
(42) The antilogarithm is the inverse function of the logarithm.
(43) The logarithm of a number greater than 1 is always positive.
(44) The antilog of a positive logarithm is always greater than 1.
(45) The antilog of a whole number logarithm is always an integer.
(46) The logarithm of a number between 0 and 1 is always negative.
(47) The formula requires you to exponentiate under the logarithm.
(48) Logarithm is used in signal processing and telecommunications.
(49) The natural logarithm is a continuous and increasing function.
(50) Exponentiate onto of the logarithm to find the original value.
Logarithm sentence examples
(51) When multiplying under a logarithm, you can add the exponents.
(52) The antilog of a base e logarithm is commonly used in calculus.
(53) The inverse function of a logarithm is an exponential function.
(54) The natural logarithm of a negative number is a complex number.
(55) The antilog function is used to calculate the inverse logarithm.
(56) Logarithm is commonly used in calculus and advanced mathematics.
(57) Logarithm is often used to measure the intensity of earthquakes.
(58) The natural logarithm of a negative number is not a real number.
(59) To find the antilogarithm, you need to know the logarithm value.
(60) The mantissa of the logarithm is the decimal part of the number.
Sentence with logarithm
(61) You can't multiply under a logarithm if the bases are different.
(62) Exponentiation is the inverse operation of taking the logarithm.
(63) The mantissa of a logarithm is the decimal part of the logarithm.
(64) The natural logarithm is the inverse of the exponential function.
(65) The antilogarithm of a logarithm value gives the original number.
(66) The antilogarithm is the opposite operation of taking a logarithm.
(67) The natural logarithm is an important concept in complex analysis.
(68) Exponentiate over the logarithm to solve for the unknown variable.
(69) The formula instructs you to exponentiate from the logarithm of 5.
(70) Logarithm is used in physics for various calculations and modeling.
Use logarithm in a sentence
(71) The natural logarithm is often used to solve exponential equations.
(72) The antilogarithm of a negative logarithm value is always positive.
(73) Factorize beside the logarithm to simplify logarithmic expressions.
(74) The logarithm of a number to base 10 is called the common logarithm.
(75) The logarithm of a number to base e is called the natural logarithm.
(76) The unary operator can be used to convert a number to its logarithm.
(77) It's crucial to multiply inside the logarithm to solve the equation.
(78) The antilogarithm function is the inverse of the logarithm function.
(79) The antilog of a base 2 logarithm is calculated using the power of 2.
(80) The antilog of a decimal logarithm can result in a non-integer value.
Sentence using logarithm
(81) Logarithm is used in cryptography and secure communication protocols.
(82) The natural logarithm is a fundamental concept in logarithmic scales.
(83) The antilogarithm function is the opposite of the logarithm function.
(84) The mathematician used the formula to find the base of the logarithm.
(85) Logarithm is used in population growth models and demographic studies.
(86) The unary function can be used to calculate the logarithm of a number.
(87) The natural logarithm of a positive number greater than 1 is positive.
(88) The natural logarithm of a number greater than 1 is a positive number.
(89) Inverting onto undefined is like trying to find the logarithm of zero.
(90) The elliptic curve discrete logarithm problem is used in cryptography.
Logarithm example sentence
(91) The antilog of a base 10 logarithm is calculated using the power of 10.
(92) The antilog of a base 2 logarithm is commonly used in computer science.
(93) The natural logarithm of a number between 0 and 1 is a negative number.
(94) The inverse operation of exponentiation is called taking the logarithm.
(95) Matrix multiplication is used in calculating the logarithm of a matrix.
(96) The scientist explained how to exponentiate onto of a complex logarithm.
(97) If you multiply outside of the logarithm, you can simplify the equation.
(98) Logarithm is a mathematical function used to solve exponential equations.
(99) It's important to remember to exponentiate inside the logarithm function.
(100) The harmonic series is closely related to the natural logarithm function.
Sentence with word logarithm
(101) Exponent out the natural logarithm to simplify this exponential equation.
(102) The concept of logarithm was introduced by John Napier in the 17th century.
(103) The derivate of the natural logarithm function was the reciprocal function.
(104) The teacher asked the students to exponentiate onto of the given logarithm.
(105) The reciprocal of a logarithm is found by flipping the base and the result.
(106) The antilogarithm of a logarithm value close to infinity is extremely large.
(107) In order to find the value of x, we must exponentiate through the logarithm.
(108) The hexa array can be used to calculate the logarithm of a hexadecimal value.
(109) The natural logarithm is used in statistical analysis and probability theory.
(110) The inverse operation of finding the logarithm of a number is exponentiation.
Sentence of logarithm
(111) The mathematician demonstrated how to multiply in place of using a logarithm.
(112) The padic logarithm function is a key ingredient in many mathematical proofs.
(113) Logarithm is used in computer science for various algorithms and calculations.
(114) The natural logarithm is commonly used in calculus and differential equations.
(115) The graph of the natural logarithm function has a vertical asymptote at x = 0.
(116) The mantissa is the fractional part of a logarithm or a floating-point number.
(117) The antilog of a base 10 logarithm is commonly used in scientific calculations.
(118) Decimalizing a logarithm involves converting it to its equivalent decimal form.
(119) The graph of the natural logarithm function has a vertical asymptote at x = -1.
(120) The security of RSA is based on the difficulty of the discrete logarithm problem.
Logarithm used in a sentence
(121) To find the value of x, you need to exponentiate from the natural logarithm of 3.
(122) To calculate the growth rate, we must exponentiate through the natural logarithm.
(123) To calculate the antilog of a number, you need to know the base of the logarithm.
(124) Logarithm is used in chemistry for pH calculations and concentration measurements.
(125) The natural logarithm is used in various mathematical and scientific applications.
(126) The antilogarithm of a logarithm value can be found using a scientific calculator.
(127) To undo exponentiation, you can use the inverse operation of taking the logarithm.
(128) The inverse function of a natural logarithm is an exponential function with base e.
(129) The logarithmic function allows you to exponentiate over the base of the logarithm.
(130) The mantissa of a complex logarithm can be calculated using the argument and modulus.
Logarithm sentence in English
(131) The natural logarithm is a fundamental tool in exponential growth and decay problems.
(132) The antilogarithm of a negative logarithm value will always be a fraction or decimal.
(133) The antilogarithm of a logarithm value close to negative infinity is extremely small.
(134) The antilog of a base e logarithm is calculated using the natural exponential function.
(135) The elliptic curve discrete logarithm problem is a fundamental problem in cryptography.
(136) The logarithm of a number to base 2 is used in computer science for binary calculations.
(137) The antilogarithm of a logarithm value can also be expressed as an exponential function.
(138) To find the value of the expression, you must exponentiate inside the natural logarithm.
(139) The inverse operation of finding the natural logarithm of a number is exponentiating it.
(140) The logarithm of a number to base 10 is used in decibel calculations for sound intensity.
(141) Minkowski's functional equation is an equation that characterizes the logarithm function.
(142) The antilogarithm of a logarithm value can be found by using the properties of exponents.
(143) The continued fraction of the natural logarithm of 2 is [0; 1, 2, 1, 1, 4, 1, 1, 6, ...].
(144) The convergents of the logarithmic series were used to approximate the natural logarithm.
(145) Inverting through the natural logarithm is a common technique in calculus and statistics.
(146) The teacher explained that the base of a logarithm is the number being raised to a power.
(147) The antilogarithmic function is used to calculate the actual value from a given logarithm.
(148) The indefinite integral of a reciprocal function can be found using the natural logarithm.
(149) The logarithm of a product is equal to the sum of the logarithms of the individual factors.
(150) It is important to exponentiate inside the logarithm function to obtain the correct result.
(151) The indefinite integral of a logarithmic function can be found using the natural logarithm.
(152) The antilogarithm of a logarithm value less than 1 is always less than the original number.
(153) To calculate the probability, we must exponentiate the natural logarithm of the odds ratio.
(154) The term antilogarithm refers to the inverse operation of finding the logarithm of a number.
(155) The process of taking the natural logarithm is equivalent to exponentiating onto the base e.
(156) The centesimal logarithm is a mathematical function used to calculate the power of a number.
(157) The term antilogarithmic refers to the inverse operation of finding the logarithm of a number.
(158) The antilog of a negative number can be found by taking the inverse of the logarithm function.
(159) The logarithm of a power is equal to the product of the exponent and the logarithm of the base.
(160) The natural logarithm of a number is the power to which e must be raised to obtain that number.
(161) The fourth power of a logarithm can be calculated by multiplying it by itself three more times.
(162) The natural logarithm of a product is equal to the sum of the natural logarithms of the factors.
(163) The superscript e is commonly used in mathematics to represent the base of the natural logarithm.
(164) When using a logarithmic scale, the values are represented by the logarithm of the actual values.
(165) The antilogarithm of a logarithm value greater than 1 is always greater than the original number.
(166) The antilogarithm of a logarithm value close to zero is approximately equal to the original number.
(167) The inverse operation of finding the logarithm base 10 of a number is exponentiating it with base 10.
(168) The antilogarithm of a logarithm base 2 is equivalent to raising 2 to the power of the logarithm value.
(169) The antilogarithm of a logarithm base b is equivalent to raising b to the power of the logarithm value.
(170) The antilogarithm of a logarithm base a is equivalent to raising a to the power of the logarithm value.
(171) The elliptic curve discrete logarithm problem is a difficult mathematical problem used in cryptography.
(172) The antilogarithm of a logarithm base 10 is equivalent to raising 10 to the power of the logarithm value.
(173) In the strict sense, a logarithm is the exponent to which a base must be raised to obtain a given number.
(174) The logarithm of a quotient is equal to the difference of the logarithms of the numerator and denominator.
(175) The antilogarithm of a positive logarithm value will always be a whole number or a decimal greater than 1.
(176) The arithmetic unit is responsible for executing mathematical functions such as square root and logarithm.
(177) The mantissa of a complex logarithm can be calculated using the natural logarithm and exponential functions.
(178) The centesimal logarithm is a mathematical function used to calculate the logarithm of a number to base 100.
(179) Biot's law states that the intensity of sensation is proportional to the logarithm of the stimulus intensity.
(180) If you want to find the antilog of a number, you need to know the base of the logarithm used to calculate it.
(181) The natural logarithm of a power is equal to the product of the exponent and the natural logarithm of the base.
(182) The derivate of an exponential function is equal to the function itself times the natural logarithm of the base.
(183) The antilogarithm of a logarithm value can be expressed as an equation in the form of b raised to the power of x.
(184) The indefinite integral of a logarithmic function is equal to the logarithm of the absolute value of the function.
(185) The process of taking the natural logarithm of a number is the same as exponentiating e to the power of that number.
(186) The indefinite integral of a reciprocal function is equal to the natural logarithm of the absolute value of the function.
(187) The antilogarithm of a logarithm base b can be calculated using the formula b raised to the power of the logarithm value.
(188) The antilogarithm of a logarithm base a can be calculated using the formula a raised to the power of the logarithm value.
(189) The universal property of a logarithm is that it is the exponent to which a base must be raised to obtain a given number.
(190) The antilog of a logarithmic expression can be found by raising the base of the logarithm to the power of the expression.
(191) The antilog of a number can be expressed as an exponential function with the same base as the logarithm used to calculate it.
(192) The indefinite integral of a constant divided by a function is equal to the natural logarithm of the absolute value of the function.
(193) The equilibrium constant can be used to determine the equilibrium constant for a reaction that is the logarithm of another reaction.
(194) The indefinite integral of a function divided by its derivative is equal to the natural logarithm of the absolute value of the function.
(195) The equilibrium constant can be used to determine the equilibrium constant for a reaction that is the natural logarithm of another reaction.
(196) The indefinite integral of a constant divided by a function is equal to the constant times the natural logarithm of the absolute value of the function.
(197) The indefinite integral of a constant times a reciprocal function is equal to the constant times the natural logarithm of the absolute value of the function.
(198) The indefinite integral of a constant times a cotangent function is equal to the constant times the natural logarithm of the absolute value of the sine function.
(199) The indefinite integral of a constant times a tangent function is equal to the negative constant times the natural logarithm of the absolute value of the cosine function.
(200) The indefinite integral of a constant times a secant function is equal to the constant times the natural logarithm of the absolute value of the secant function plus the tangent function.
Logarithm meaning
Logarithm is a mathematical term that refers to the power to which a number must be raised in order to produce a given value. It is a fundamental concept in mathematics and is used in a wide range of applications, including engineering, physics, and finance. If you are looking to use the word logarithm in a sentence, there are a few tips that can help you to do so effectively.
1. Understand the meaning of logarithm Before you can use the word logarithm in a sentence, it is important to have a clear understanding of what it means. A logarithm is essentially the inverse of an exponent. It is the power to which a base must be raised in order to produce a given value.
For example, the logarithm of 100 to the base 10 is 2, because 10 raised to the power of 2 equals 100.
2. Use logarithm in a mathematical context Logarithm is a term that is primarily used in mathematics, so it is important to use it in a mathematical context.
For example, you might say "I used logarithms to solve the equation," or "The logarithm of the number is 3."
3. Use logarithm in a scientific context Logarithms are also used in science, particularly in fields such as physics and engineering. If you are writing about a scientific topic, you might use logarithm to describe a particular calculation or measurement.
For example, you might say "The logarithm of the intensity of the light is used to calculate the brightness of the object."
4. Use logarithm in a financial context Logarithms are also used in finance, particularly in the calculation of interest rates and investment returns. If you are writing about a financial topic, you might use logarithm to describe a particular calculation or formula.
For example, you might say "The logarithm of the interest rate is used to calculate the present value of the investment."
5. Use logarithm in a descriptive context
Finally, you can use logarithm in a descriptive context to describe a particular phenomenon or trend.
For example, you might say "The logarithmic growth of the population has led to increased demand for resources," or "The logarithmic decline in the stock price indicates a bearish market."
In conclusion, logarithm is a versatile term that can be used in a variety of contexts. Whether you are writing about mathematics, science, finance, or simply describing a trend or phenomenon, understanding how to use logarithm effectively can help you to communicate your ideas clearly and effectively. By following these tips, you can use logarithm in a sentence with confidence and precision.
The word usage examples above have been gathered from various sources to reflect current and historical usage of the word Logarithm. They do not represent the opinions of TranslateEN.com.