Trigonometric in a sentence

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Synonym: triangular, mathematical.

Meaning: Relating to the study of triangles and the relationships between their angles and sides; often used in mathematics.


Trigonometric in a sentence

(1) Cosec is a trigonometric function.

(2) Arcsines are a type of trigonometric function.

(3) Cotan is one of the six trigonometric functions.

(4) Trigonometric functions have periodic properties.

(5) Cosec is used in solving trigonometric equations.

(6) Arctangents are a type of trigonometric function.

(7) The figurer can calculate trigonometric functions.

(8) The expression represents a trigonometric function.

(9) Trigonometric equations can have multiple solutions.

(10) Arcsines are one of the six trigonometric functions.



Trigonometric sentence

(11) The tangent of an angle is a trigonometric function.

(12) Arccosines are used to solve trigonometric equations.

(13) Write out the steps to solve a trigonometric equation.

(14) The trigonometric function is multipliable by an angle.

(15) Write down the steps to solve a trigonometric equation.

(16) Arccosines are a type of inverse trigonometric function.

(17) The radian is used to define the trigonometric functions.

(18) Whole numbers are used in many trigonometric calculations.

(19) The base number of this trigonometric function is radians.

(20) Arctangents are part of the trigonometric functions family.




Trigonometric make sentence

(21) The sine curve is one of the basic trigonometric functions.

(22) The unit circle is often used in trigonometric calculations.

(23) Arcsines might be a term used in trigonometric calculations.

(24) Trigonometric functions have both real and imaginary values.

(25) Factor out the trigonometric function to solve the equation.

(26) Trigonometric equations involve the use of angles and ratios.

(27) Arctangents are essential in solving trigonometric equations.

(28) Cosec is a trigonometric function that has a range of values.

(29) ACOS is an important tool in solving trigonometric equations.

(30) Arctangents are one of the six basic trigonometric functions.



Sentence of trigonometric

(31) The reciprocal of a trigonometric function is its cofunction.

(32) The trigonometric functions include sine, cosine, and tangent.

(33) The cosine function is one of the six trigonometric functions.

(34) The cosecant function is used to solve trigonometric equations.

(35) The integrand is a trigonometric function with multiple angles.

(36) The cosecant function is one of the six trigonometric functions.

(37) Trigonometric calculations are used in navigation and surveying.

(38) Trigonometric functions can be used to model periodic phenomena.

(39) The 'coshes' array might be used for trigonometric calculations.

(40) Cosec is used to find the amplitude of a trigonometric function.




Trigonometric meaningful sentence

(41) The term 'sine' denotes a trigonometric function in mathematics.

(42) Algebraic equations can be solved using trigonometric functions.

(43) Remove from the equation and simplify the trigonometric function.

(44) Trigonometric formulas can be derived using geometric principles.

(45) Trigonometric equations can be solved using algebraic techniques.

(46) We need to multiply out the terms in this trigonometric equation.

(47) We need to multiply out the terms in this trigonometric function.

(48) The arcsin function is useful in solving trigonometric equations.

(49) Derivate the function by applying the inverse trigonometric rule.

(50) Trigonometric functions can be represented using complex numbers.



Trigonometric sentence examples

(51) You can factorize below to simplify the trigonometric expression.

(52) Trigonometric principles are used in the study of sound and music.

(53) The sine of an angle can also be found using trigonometric tables.

(54) Inverse operations are crucial in solving trigonometric equations.

(55) Trigonometric formulas can be used to find the area of a triangle.

(56) Factorize off of the trigonometric function to solve the equation.

(57) The absolute value of a trigonometric function is always positive.

(58) Trigonometric functions are widely used in physics and engineering.

(59) The sine and cosine functions are fundamental trigonometric ratios.

(60) Trigonometric identities can be used to solve problems in geometry.



Sentence with trigonometric

(61) The codomain of a function can be a set of trigonometric functions.

(62) Euler's formula relates complex numbers to trigonometric functions.

(63) The mantissa is used in the calculation of trigonometric functions.

(64) The reciprocal of a number is used in many trigonometric functions.

(65) The denominator of the trigonometric function is the angle measure.

(66) Trigonometric identities are used in calculus to evaluate integrals.

(67) Trigonometric functions involve mathematical operations with angles.

(68) Factorize above the trigonometric function to simplify the equation.

(69) Factorize out the trigonometric function to simplify the expression.

(70) Trigonometric tables were traditionally used for manual calculations.




Use trigonometric in a sentence

(71) Trigonometric identities can be used to simplify complex expressions.

(72) I rely on my calc's built-in formulas for trigonometric calculations.

(73) Trigonometric identities can be used to solve trigonometric equations.

(74) Trigonometric formulas can be used to calculate the area of triangles.

(75) The tangent of an angle can also be found using a trigonometric table.

(76) The calculation involves multiplying inside the trigonometric function.

(77) Cotan is commonly used in solving trigonometric equations and problems.

(78) Tsu is a term used in mathematics to refer to a trigonometric function.

(79) I need to use the arctan function to solve this trigonometric equation.

(80) We need to factorize through to simplify this trigonometric expression.



Sentence using trigonometric

(81) The solution involves exponentiating inside the trigonometric function.

(82) Trigonometric principles are applied in computer graphics and animation.

(83) The scientific calculator can perform trigonometric functions with ease.

(84) The nonlinear equation in this problem involves trigonometric functions.

(85) The radian is used to define the trigonometric functions sine and cosine.

(86) Trigonometric principles are used in the study of waves and oscillations.

(87) Trigonometric functions can be represented using power series expansions.

(88) Trigonometric principles are used in the design of bridges and buildings.

(89) Trigonometric functions can be represented as infinite series expansions.

(90) The angles of rhombohedra can be calculated using trigonometric functions.



Trigonometric example sentence

(91) Trigonometric ratios are used to solve problems involving right triangles.

(92) The acute triangle is used in trigonometric functions like sine and cosine.

(93) The professor explained how to factorize inside the trigonometric equation.

(94) The derivate of the inverse trigonometric function was a rational function.

(95) Trigonometric properties are used to determine the congruence of triangles.

(96) Trigonometric identities can be used to prove various mathematical theorems.

(97) Cotan is a trigonometric function that represents the cotangent of an angle.

(98) The cissoidal equation can be expressed in terms of trigonometric functions.

(99) Trigonometric tables were used extensively before the advent of calculators.

(100) You can factorize onto the trigonometric functions to simplify the equation.



Sentence with word trigonometric

(101) The use of trigonometric functions can be included in a numerical expression.

(102) Cosec is one of the six trigonometric functions commonly used in mathematics.

(103) The scientific calculator has a feature for calculating trigonometric ratios.

(104) It's crucial to exponentiate off the correct terms in trigonometric functions.

(105) Trigonometric graphs visually represent the values of trigonometric functions.

(106) The student struggled to factorize on top of the given trigonometric equation.

(107) The values of cosecant can be found using a calculator or trigonometric tables.

(108) We can factorize in the angle measures to simplify this trigonometric equation.

(109) Trigonometric functions are essential in solving complex mathematical problems.

(110) Trigonometric graphs help visualize the relationship between angles and ratios.



Sentence of trigonometric

(111) The mathematician solved the complex equation by means of trigonometric angles.

(112) Trigonometric principles are used in surveying to measure distances and angles.

(113) Factorize out the trigonometric function to simplify trigonometric expressions.

(114) The invert of a trigonometric function can be found using its inverse function.

(115) Cosecant is one of the six trigonometric functions commonly used in mathematics.

(116) Cosecant is an important tool in solving trigonometric equations and identities.

(117) Trigonometric ratios are used to find the unknown sides or angles of a triangle.

(118) Trigonometric formulas are used to calculate the lengths and angles of triangles.

(119) Trigonometric equations involve the use of trigonometric functions and variables.

(120) Trigonometric relationships are used in physics to analyze the motion of objects.



Trigonometric used in a sentence

(121) The tangent of an angle can be found using a calculator or a trigonometric table.

(122) The sides of a right-angled triangle can be determined using trigonometric ratios.

(123) Trigonometric calculations are used in astronomy to determine celestial positions.

(124) When dealing with trigonometric functions, exponentiate inside the sine or cosine.

(125) The derivate of the trigonometric function was a different trigonometric function.

(126) The convergents of the trigonometric series were calculated to estimate its value.

(127) The intercept upon a trigonometric equation can be found by solving for the roots.

(128) Factorize beside the trigonometric function to simplify trigonometric expressions.

(129) The solutions to quintics can sometimes be expressed using trigonometric functions.

(130) Factorize in case of a trigonometric expression to simplify it and find its values.



Trigonometric sentence in English

(131) The inverses of trigonometric functions are widely used in science and engineering.

(132) It's important to learn how to invert trigonometric functions without a calculator.

(133) The study of trigonometric identities helps in simplifying mathematical expressions.

(134) Trigonometric calculations are used in geodesy for measuring Earth's shape and size.

(135) I need to calculate the arccosine of this angle to solve the trigonometric equation.

(136) The arccosines of certain values can be found using inverse trigonometric functions.

(137) Quadratic equations were briefly covered before focusing on trigonometric functions.

(138) The scientific calculator allows me to perform trigonometric calculations with ease.

(139) Trigonometric tables provide values of trigonometric functions for different angles.

(140) To solve the trigonometric equation, you need to multiply off the common denominator.

(141) The derivate of a trigonometric function involves the use of trigonometric identities.

(142) Trigonometric calculations are used in electrical engineering for AC circuit analysis.

(143) Trigonometric functions are essential in solving problems involving angles and ratios.

(144) Trigonometric equations can have multiple solutions depending on the given conditions.

(145) Cosec is an important trigonometric function used in various mathematical calculations.

(146) Understanding cosecant is crucial for solving trigonometric equations and inequalities.

(147) The mathematicians used trigonometric functions to triangulate the angles of a polygon.

(148) Trigonometric calculations are essential in solving problems involving right triangles.

(149) Trigonometric calculations are used in computer graphics to create realistic 3D models.

(150) The calculus problem required finding the quadratic beneath the trigonometric function.

(151) Geometers can apply trigonometric functions to solve problems involving right triangles.

(152) The quadratic function was graphed beside the trigonometric function on the graph paper.

(153) Cosec is a trigonometric function that represents the reciprocal of the sine of an angle.

(154) Trigonometric formulas are used to solve various problems involving triangles and angles.

(155) The quadratic beside the trigonometric equation required me to use the quadratic formula.

(156) Inverting through the trigonometric functions is essential for solving geometry problems.

(157) The invertible property of a trigonometric function allows for finding the original angle.

(158) Trigonometric ratios can be used to find the height of an object using angle of elevation.

(159) We can factorize in the trigonometric identities to simplify this trigonometric expression.

(160) The coplanarity of the angles in the triangle was necessary for trigonometric calculations.

(161) The integrand is a hyperbolic function that can be rewritten using trigonometric functions.

(162) The parsec is derived from the trigonometric parallax method of measuring stellar distances.

(163) The quadrantal function is a trigonometric function that is zero at multiples of 90 degrees.

(164) The math tutor taught the student how to solve trigonometric equations using angle by angle.

(165) The tangent of an angle can be found using a scientific calculator or a trigonometric table.

(166) Inverse functions can be used to find the original value given the trigonometric ratio value.

(167) ACOS is a common trigonometric function used to find the angle whose cosine is a given value.

(168) Cosecant is a trigonometric function used to calculate the reciprocal of the sine of an angle.

(169) The angles of a right-angled triangle can be determined using inverse trigonometric functions.

(170) The integrand is a trigonometric function that needs to be evaluated over a specific interval.

(171) To solve this trigonometric equation, you'll need to exponent out the sine or cosine function.

(172) Trigonometric principles are used in astronomy to calculate the positions of celestial objects.

(173) The vertex of a trigonometric function is where the graph reaches its maximum or minimum value.

(174) The indefinite integral of a trigonometric function can be found using trigonometric identities.

(175) Inverse functions can be used to find the original angle given the trigonometric function value.

(176) If you analyze the equation of an epicycloid, you will find it involves trigonometric functions.

(177) The mathematician solved the trigonometric problem by means of using the angle addition formula.

(178) Cosecant is related to the other trigonometric functions through various identities and formulas.

(179) The area of a scalene triangle can be found using trigonometric functions such as sine and cosine.

(180) Continued fraction can be used to find the best rational approximation of a trigonometric function.

(181) Trigonometric principles are applied in measuring distances and heights using angles and triangles.

(182) The orthodromic distance between two points on a map can be calculated using trigonometric formulas.

(183) The derivate of a trigonometric function can be found using the trigonometric differentiation rules.

(184) Trigonometric calculations are commonly used in fields such as engineering, physics, and navigation.

(185) Trigonometrical equations involve the use of trigonometric functions to solve for unknown variables.

(186) Cosine is a trigonometric function, and it is used to find the length of a side of a right triangle.

(187) Trigonometric relationships are used in analyzing periodic phenomena, such as waves and oscillations.

(188) The hexad of trigonometric functions includes sine, cosine, tangent, cotangent, secant, and cosecant.

(189) Inverting through the inverse trigonometric functions is essential for solving many calculus problems.

(190) Cosecant is used in the calculation of angles in right triangles using inverse trigonometric functions.

(191) The integrand of the integral was a trigonometric function that needed to be simplified before solving.

(192) Inverse functions can be used to find the original value given the inverse trigonometric function value.

(193) If you investigate the derivatives of an epicycloid, you will find they involve trigonometric functions.

(194) The reciprocants of a trigonometric function can be expressed in terms of other trigonometric functions.

(195) The unit circle is a useful tool in trigonometry for understanding the values of trigonometric functions.

(196) The reciprocants of the trigonometric functions can be expressed in terms of other trigonometric functions.

(197) The teacher explained how a sinusoidal wave can be represented mathematically using trigonometric functions.

(198) If you examine the parametric equations of an epicycloid, you will find they involve trigonometric functions.

(199) Hilbert's theorem states that any continuous function can be represented as a sum of trigonometric functions.

(200) The reciprocal of a trigonometric function is found by flipping the numerator and denominator of the fraction.

(201) The trigonometric functions, such as sine, cosine, and tangent, are essential in solving trigonometric problems.

(202) Cosine is one of the six trigonometric functions, and it is used in many fields such as engineering and physics.

(203) Spherical trigonometry is a complex field of study that requires a solid understanding of trigonometric functions.

(204) When solving trigonometric equations, it is common to manipulate the equation using cosec to simplify the problem.

(205) The Euler formula is a fundamental equation in mathematics that relates complex numbers to trigonometric functions.

(206) The product rule can be used to find the derivative of functions that involve both algebraic and trigonometric terms.

(207) The coordinates of a point on a trigonometric function can be found using the equation of the trigonometric function.

(208) Decimalizing a trigonometric function involves evaluating it at a specific angle and expressing the result as a decimal.

(209) The distance to Antares was first measured accurately in the 19th century using the technique of trigonometric parallax.

(210) The trigonometric function, cosines, helps calculate the ratio of the adjacent side to the hypotenuse in a right triangle.

(211) The fourth power of a trigonometric function can be obtained by raising it to the second power and then squaring the result.

(212) Cosine is a fundamental concept in calculus, and it is used to calculate integrals and derivatives of trigonometric functions.

(213) The indefinite integral of a constant times a trigonometric function is equal to the constant times the trigonometric function.

(214) Cosec is a trigonometric function that represents the reciprocal of the sine of an angle, and it is used extensively in mathematics.

(215) The process of triangulation involves measuring the angles between three points and using trigonometric calculations to determine the distances.

(216) When graphing trigonometric functions, it is important to understand the properties of cosec, as it can help determine the behavior of the graph.

(217) The indefinite integral of a function divided by the square root of one minus the function squared can be found using a trigonometric substitution.

(218) The indefinite integral of a constant times a trigonometric function is equal to the constant times the antiderivative of the trigonometric function.

(219) When graphing trigonometric functions, it is important to use radians instead of degrees because the x-axis represents the angle in radians, not degrees.

(220) When working with trigonometric functions, arithmetic operations such as addition, subtraction, multiplication, and division can be used to solve equations.

(221) Because a right-angled triangle has one angle that measures 90 degrees, it is always possible to find the length of the hypotenuse using trigonometric functions.

(222) In a right-angled triangle, the angle opposite the hypotenuse is always the largest angle, which is a useful fact to remember when solving trigonometric problems.

(223) Cosine is one of the three primary trigonometric functions, along with sine and tangent, and it is essential for solving problems involving triangles and circles.

(224) The indefinite integral of a function divided by the square root of the function squared minus a constant can be found using an inverse trigonometric substitution.

(225) When working with trigonometric functions such as sine and cosine, it is often easier to use radians instead of degrees because the formulas are simpler and more elegant.

(226) The indefinite integral of a function divided by the square root of the function squared plus or minus a constant can also be found using a trigonometric or hyperbolic substitution.

(227) When solving complex equations involving trigonometric functions, it is often necessary to convert between radians and degrees multiple times in order to arrive at the correct answer.

(228) The graph of a rational function can have a slant asymptote that is a trigonometric function if the degree of the numerator is equal to zero and the degree of the denominator is equal to one.



Trigonometric meaning


Trigonometric is an adjective that is commonly used in mathematics and refers to the branch of mathematics that deals with the relationships between the angles and sides of triangles. It is derived from the Greek words "trigonon" meaning triangle and "metron" meaning measure. In order to effectively use the word "trigonometric" in a sentence, it is important to understand its meaning and context. Here are some tips on how to use this word in a sentence:


1. Definition: Begin by providing a clear definition of the word "trigonometric" to ensure that the reader understands its meaning.

For example, "Trigonometric functions are mathematical functions that relate the angles of a triangle to the lengths of its sides."


2. Mathematical context: When using the word "trigonometric" in a sentence, it is crucial to provide a mathematical context to demonstrate its relevance. For instance, "The student used trigonometric principles to solve the complex geometry problem."


3. Examples: Incorporate examples to illustrate the application of trigonometric concepts. For instance, "The architect used trigonometric calculations to determine the height of the building based on the length of its shadow."


4. Synonyms: Utilize synonyms or related terms to enhance the sentence and provide a broader understanding of the concept.

For example, "Trigonometric identities, such as sine, cosine, and tangent, are fundamental in solving trigonometric equations."


5. Historical context: Briefly mention the historical background of trigonometry to provide a comprehensive understanding of the word. For instance, "Trigonometry has its roots in ancient civilizations, with the Egyptians and Babylonians using basic trigonometric principles for surveying and astronomy."


6. Real-world applications: Highlight the practical applications of trigonometry to emphasize its significance.

For example, "Trigonometric functions are widely used in engineering, architecture, and physics to calculate distances, angles, and forces."


7. Importance: Explain the importance of understanding trigonometry in various fields. For instance, "A solid understanding of trigonometry is crucial for students pursuing careers in science, technology, engineering, and mathematics (STEM)."


8. Related concepts: Mention other related concepts or terms that are commonly associated with trigonometry.

For example, "Trigonometric ratios, such as sine, cosine, and tangent, are used to establish relationships between angles and sides in a triangle."


9. Common misconceptions: Address any common misconceptions or misunderstandings related to trigonometry. For instance, "Contrary to popular belief, trigonometry is not solely limited to right-angled triangles but can be applied to any type of triangle."


10. Conclusion: Conclude the sentence by summarizing the importance and relevance of trigonometry.

For example, "


In conclusion, a solid understanding of trigonometry is essential for solving complex mathematical problems and has numerous practical applications in various fields." By following these tips, you can effectively incorporate the word "trigonometric" in a sentence while providing a comprehensive understanding of its meaning and significance.





The word usage examples above have been gathered from various sources to reflect current and historical usage of the word Trigonometric. They do not represent the opinions of TranslateEN.com.