Rate Of Change in a sentence
(1) The rate of change in technology is astounding.
(2) The derivative is multipliable by a rate of change.
(3) An even function can have a constant rate of change.
(4) Linear acceleration is the rate of change of velocity.
(5) The rate of change in the weather can be unpredictable.
(6) He used the derivate to approximate the rate of change.
(7) The rate of change in fashion trends is always evolving.
(8) Eta is used to represent the rate of change in calculus.
(9) The derivate of a function represents its rate of change.
(10) A tangent can help us find the rate of change of a curve.
Rate Of Change sentence
(11) The accelerometer measures the rate of change of velocity.
(12) The rate of change in income inequality is a social issue.
(13) The relatum in this equation represents the rate of change.
(14) The rate of change in energy consumption is a global concern.
(15) The mathematician used calculus to keisan the rate of change.
(16) Weighing an object against time can reveal its rate of change.
(17) The derivate of the curve indicated a constant rate of change.
(18) The fluxion of a function is its instantaneous rate of change.
(19) The rate of change in the stock market is constantly fluctuating.
(20) The rate of change in consumer preferences can impact businesses.
Rate Of Change make sentence
(21) The rate of change in cultural norms can lead to societal shifts.
(22) Fluxion is often used in calculus to describe the rate of change.
(23) We can differentiate with respect to y to find the rate of change.
(24) The geometric mean is a way to measure the average rate of change.
(25) The deltas in this array indicate the rate of change in the values.
(26) The derivate of the curve was used to determine the rate of change.
(27) The linearity of the line graph indicates a constant rate of change.
(28) Differentiation can be used to find the rate of change of a function.
(29) The rate of change in interest rates can affect borrowing and lending.
(30) The rate of change in educational funding can impact school resources.
Sentence of rate of change
(31) The rate of change in economic policies can affect the overall economy.
(32) The rate of change in housing prices can affect the real estate market.
(33) We can differentiate with respect to y to determine the rate of change.
(34) By taking the derivate of the equation, we can find the rate of change.
(35) The rate of change in population growth is a concern for many countries.
(36) The rate of change in scientific discoveries is expanding our knowledge.
(37) The deltas in this array are crucial for determining the rate of change.
(38) The ultraparallel lines on the graph indicate a constant rate of change.
(39) The slope of the line represents the linearly increasing rate of change.
(40) The rate of change in healthcare costs is a concern for many individuals.
Rate Of Change meaningful sentence
(41) The exponential function is characterized by its constant rate of change.
(42) Calculuses help us understand the rate of change in different situations.
(43) The derivate of the function was used to find the average rate of change.
(44) The differential calculus formula helped me calculate the rate of change.
(45) The tensor field divergence measures the rate of change of a tensor field.
(46) The spacing between isarithms can indicate the rate of change in the data.
(47) The jacobian matrix is used to determine the rate of change of a function.
(48) The baric function was used to calculate the rate of change of the system.
(49) The rate of change in technological innovations is driving economic growth.
(50) The rate of change in customer expectations is shaping business strategies.
Rate Of Change sentence examples
(51) The rate of change in natural disasters is a consequence of climate change.
(52) The rate of change in global trade policies can impact economies worldwide.
(53) The rate of change in customer satisfaction can determine business success.
(54) The quadratic term in the equation affects the rate of change of the graph.
(55) We can use the differenced array to analyze the rate of change in the data.
(56) The concept of rate of change is applicable across all quadratic functions.
(57) The two lines on the graph are parallel and show a constant rate of change.
(58) The differential calculus formula was used to calculate the rate of change.
(59) I'm using calculus to calculate the rate of change in a physics experiment.
(60) The rate of change in healthcare advancements is improving patient outcomes.
Sentence with rate of change
(61) The rate of change in technological advancements is transforming industries.
(62) The differentiable function has a well-defined rate of change at each point.
(63) The antiderivative of a rate of change function gives the original function.
(64) The isoclinal gradient indicates the rate of change in magnetic inclination.
(65) The differentiable function has a well-defined instantaneous rate of change.
(66) The mathematician is differentiating the equation to find the rate of change.
(67) The rate of change in educational standards is necessary for student success.
(68) The algebraic expression represented the rate of change in a linear function.
(69) The tangent of an angle can be used to find the rate of change of a function.
(70) The rate of change in environmental regulations is crucial for sustainability.
Use rate of change in a sentence
(71) The rate of change in political landscapes can impact international relations.
(72) The quadratic polynomial can be used to find the rate of change of a function.
(73) Monomials can be used to calculate the rate of change in a mathematical model.
(74) The derivate of the equation is used to find the instantaneous rate of change.
(75) Differentiation is used in engineering to find the rate of change of a system.
(76) Differentiation is used in biology to find the rate of change of a population.
(77) Differentiation is used in chemistry to find the rate of change of a reaction.
(78) The rate of change in job market demands requires continuous skill development.
(79) The rate of change in digital marketing strategies is essential for businesses.
(80) The differentiable property allows us to find the instantaneous rate of change.
Sentence using rate of change
(81) The magnetic field's rate of change determined the induced voltage's magnitude.
(82) The tangent of a curve can help us find the rate of change at a specific point.
(83) The function in calculus is used to determine the rate of change of a function.
(84) The rate of change in transportation technology is revolutionizing the industry.
(85) The time constant of the process is directly proportional to the rate of change.
(86) The numerator of the fraction can be used to find the rate of change in a ratio.
(87) In physics, uniform acceleration refers to a constant rate of change in velocity.
(88) Factorize beside the partial derivative to find the rate of change of a function.
(89) The hydrostatic gradient is the rate of change of pressure with depth in a fluid.
(90) Calculating the first derivative of a function helps determine its rate of change.
Rate Of Change example sentence
(91) When using a logarithmic scale, the slope of a line represents the rate of change.
(92) The rate of change in educational methods is necessary to adapt to new generations.
(93) The rate of change in social media platforms is influencing communication patterns.
(94) The emf induced in the coil is proportional to the rate of change of magnetic flux.
(95) The slope of a linear equation represents the rate of change between the variables.
(96) The pressure-gradient is a measure of the rate of change of pressure with distance.
(97) We can differentiate with respect to z to find the rate of change in that direction.
(98) The second-order partial derivative showed the rate of change of the rate of change.
(99) The slope of the regression line represents the rate of change between the variables.
(100) The secondorder derivative of the function indicated the rate of change of the slope.
Sentence with word rate of change
(101) The covariant derivative of a tensor field measures its rate of change along a curve.
(102) In differential calculus, the derivative of a function represents its rate of change.
(103) Differential calculus is used to find the instantaneous rate of change of a function.
(104) The study of differential calculus involves finding the rate of change of a function.
(105) The tangent of a graph is used in economics to find the rate of change of a variable.
(106) The tangent of a function is used in science to find the rate of change of a process.
(107) Linear functions are characterized by a constant rate of change between two variables.
(108) The quadratic polynomial can be used to find the average rate of change of a function.
(109) The 'hessians' array is used to estimate the rate of change of the objective function.
(110) The isobaric gradient determines the rate of change in pressure over a given distance.
Sentence of rate of change
(111) The secant line can be used to estimate the instantaneous rate of change of a function.
(112) The magnitude of the induced voltage depends on the rate of change of the magnetic field.
(113) The scientist used the abscissas to calculate the rate of change of a variable over time.
(114) The geometric mean is a useful tool for calculating the average rate of change over time.
(115) The differential calculus formula was used to calculate the rate of change of a function.
(116) The derivate of a function can be used to model the rate of change of a physical quantity.
(117) The goal is to differentiate with respect to temperature and determine the rate of change.
(118) The mathematician calculated the gradient of the function, determining its rate of change.
(119) The function's rate of change decreases asymptotically as it approaches its maximum value.
(120) The differential coefficient measures the rate of change of a function at a specific point.
Rate Of Change used in a sentence
(121) The antilogs of the logarithmic values were used to analyze the rate of change in a system.
(122) The derivative is a key concept in calculus that measures the rate of change of a function.
(123) The Jacobian matrix describes the rate of change of a system with respect to its variables.
(124) The high-order derivative of a function measures its rate of change over multiple variables.
(125) The fractional derivative of a function measures its rate of change over a non-integer order.
(126) The constant of proportionality is used to determine the rate of change between two variables.
(127) The secant line can be used to find the average rate of change of a function over an interval.
(128) The function's rate of change approaches zero asymptotically as x approaches a critical point.
(129) Quadratic functions can be analyzed through their rate of change and maximum or minimum values.
(130) The mathematician analyzed the gradient change of the equation to determine its rate of change.
Rate Of Change sentence in English
(131) The mathematician analyzed the gradient change in the function to determine its rate of change.
(132) The graph of a linear function can be used to determine the rate of change between two variables.
(133) The time constant of the inductor affects the rate of change of current in an electrical circuit.
(134) The strength of eddy current is directly proportional to the rate of change of the magnetic field.
(135) The geometric mean is a useful tool for calculating the average rate of change in complex systems.
(136) The word derive is often used in mathematics to describe the process of finding the rate of change.
(137) The adjacencies in the array can be used to calculate the rate of change between adjacent elements.
(138) The regression line can be used to determine if there is a constant rate of change between variables.
(139) The bar over the word 'derivative' means finding the rate of change of a function at a certain point.
(140) The partial derivative of a function with respect to x measures the rate of change in the x-direction.
(141) The partial derivative of a function with respect to y measures the rate of change in the y-direction.
(142) The partial derivative of a function with respect to z measures the rate of change in the z-direction.
(143) The tangent of an angle is used in calculus to find the rate of change of a function at a given point.
(144) The geometric mean is a useful measure for finding the average rate of change in a continuous function.
(145) The covariant derivative of a vector field measures its rate of change along a curve in a curved space.
(146) The covariant derivative of a tensor field measures its rate of change along a curve in a curved space.
(147) The covariant derivative of a scalar field measures its rate of change along a curve in a curved space.
(148) The induced voltage in the circuit was directly proportional to the rate of change of the magnetic field.
(149) The second law of motion is based on the principle that force is equal to the rate of change of momentum.
(150) The amplitude of the induced voltage is directly proportional to the rate of change of the magnetic field.
(151) In order to find the rate of change of a function, you need to differentiate with respect to the variable.
(152) The voltage difference across the inductor determines the rate of change of current in an electrical circuit.
(153) The first derivative of a function can be used to determine the function's rate of change at a specific point.
(154) The first derivative of a function can be used to find the function's average rate of change over an interval.
(155) The partial derivative of a function can be interpreted as the rate of change with respect to a specific variable.
(156) The universal property of a derivative is that it represents the rate of change of a function at a specific point.
(157) The product rule is essential in solving problems involving the rate of change of two variables multiplied together.
(158) The partial derivative of a function with respect to x measures the rate of change of the function in the x-direction.
(159) The partial derivative of a function with respect to y measures the rate of change of the function in the y-direction.
(160) The first derivative of a curve can be used to find the rate of change of a variable with respect to another variable.
(161) When finding the average rate of change, it is important to multiply in terms of the difference in y-values and x-values.
(162) The derivate of a function can also be interpreted as the instantaneous rate of change of the function at a specific point.
(163) The partial derivative of a function measures the rate of change with respect to one variable while keeping others constant.
(164) The derivate of a function can be interpreted as the rate of change of the function with respect to its independent variable.
(165) Lorentz's theorem of electromagnetic induction relates the rate of change of magnetic flux to the induced electromotive force.
(166) The mathematician calculated the gradient of the curve, using complex equations to determine the rate of change at each point.
(167) The partial derivative of a function can be used to determine the rate of change of a process with respect to a specific input.
(168) The partial derivative of a function can be used to determine the rate of change of a process with respect to a specific factor.
(169) The strength of magnetic induction depends on the rate of change of the magnetic field and the number of turns in the conductor.
(170) The partial derivative of a function can be used to determine the rate of change of a process with respect to a specific variable.
(171) The exponential decay of a substance can be described by a differential equation that relates the rate of change to the current quantity.
(172) The partial derivative of a function with respect to a variable can be interpreted as the instantaneous rate of change of the function with respect to that variable.
Rate Of Change meaning
Rate of change is a mathematical concept that measures the speed at which a variable or quantity is changing over a specific period of time. It is a fundamental concept in calculus and is widely used in various fields such as physics, economics, and engineering. Understanding how to use the term "rate of change" in a sentence can help clarify its meaning and application in different contexts. Here are some tips on how to use this exact word or phrase effectively:
1. Define the term: When introducing the term "rate of change" in a sentence, it is essential to provide a clear definition to ensure that the reader understands its meaning.
For example, "The rate of change refers to the speed at which a variable is changing over a given time period."
2. Specify the variable: To make your sentence more precise, identify the specific variable or quantity that is experiencing the rate of change. For instance, "The rate of change of temperature in the experiment was measured every hour."
3. Indicate the time frame: To provide context, include the time period over which the rate of change is being measured. This helps to establish the duration or interval during which the variable is changing.
For example, "The rate of change of the company's stock prices was calculated over a span of six months."
4. Use appropriate units: Depending on the context, it is important to include the appropriate units of measurement when discussing the rate of change. This ensures accuracy and clarity in your sentence. For instance, "The rate of change of the car's speed was measured in kilometers per hour."
5. Compare rates of change: In some cases, it may be useful to compare the rates of change between different variables or scenarios. This can help highlight the significance or impact of the rate of change being discussed.
For example, "The rate of change of population growth in urban areas was significantly higher than in rural areas."
6. Relate to real-life examples: To make your sentence more relatable, consider providing real-life examples or scenarios where the concept of rate of change is applicable. This can help the reader grasp the practical implications of the term. For instance, "The rate of change of a runner's speed during a marathon can indicate their level of endurance and stamina."
7. Connect to other mathematical concepts: The concept of rate of change is closely related to other mathematical concepts such as derivatives and slopes. Drawing connections between these concepts can enhance the understanding of the term.
For example, "The rate of change of a function at a specific point can be determined by calculating its derivative."
8. Highlight significance or implications: When discussing the rate of change, consider emphasizing the significance or implications of the observed changes. This can help convey the importance of the concept in a given context. For instance, "The rate of change of sea levels due to climate change has significant implications for coastal communities."
In conclusion, using the term "rate of change" effectively in a sentence involves providing a clear definition, specifying the variable and time frame, using appropriate units, comparing rates, relating to real-life examples, connecting to other mathematical concepts, and highlighting significance or implications. By following these tips, you can effectively communicate the concept of rate of change in various contexts.
The word usage examples above have been gathered from various sources to reflect current and historical usage of the word Rate Of Change. They do not represent the opinions of TranslateEN.com.