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What else can I help you with?
What is the definition of a tangent function?
Tangent (theta) is defined as sine (theta) divided by cosine (theta). In a right triangle, it is also defined as opposite (Y) divided by adjacent (X).
Concepts of inverse trignometric?
I think you mean the concept of inverse trig functions.Let's just look at one, the inverse cosine function.cos-1 (x) also called arccos(x) is the inverse of cos(x).cos-1 (x) x=cos (theta)So to evaluate an inverse trig function we are ask what angle, theta, did we plug into the trig function (regular, not inverse function) to get x.So here is one more example.tan-1 (x) means x=cos (theta)
What is sin-1?
The term "sin-1" typically refers to the inverse sine function, also known as arcsine, denoted as ( \sin^{-1}(x) ) or ( \arcsin(x) ). This function takes a value ( x ) in the range of -1 to 1 and returns an angle ( \theta ) in radians (or degrees) such that ( \sin(\theta) = x ). The output of the arcsine function is restricted to the range ([- \frac{\pi}{2}, \frac{\pi}{2}]) to ensure it is a well-defined function.
Sec squared theta plus tan squared theta equals to 13 12 and sec raised to 4 theta minus tan raised to 4 theta equals to how much?
It also equals 13 12.
What is the relationship between those trigonometry function e.g sine and cos and also tan curve?
Given that theta is the angle with respect to the positive X axis of a line of length 1, then sin(theta) = Y and cos(theta) is X, with (X,Y) being the point at the end of the line. As theta sweeps from 0 to 360 degrees, or 0 to 2 pi radians, that point draws a circle of radius 1, with center at (0,0).Since X, Y, and 1 form the sides of a right triangle, where 1 is the hypotenuse, then the pythagorean theorem states that X2 + Y2 = 12. This means that sin2(theta) + cos2(theta) = 1.Tan(theta) is defined as sin(theta) divided by cos(theta), or Y / X. Since division by zero is a limiting invalidity, then tan(theta) is asymptotic to Y=0, having value of +infinity at theta = 90 or pi / 4, and -infinity at 270 or 3 pi / 4.
What is the definition of a tangent function?
Tangent (theta) is defined as sine (theta) divided by cosine (theta). In a right triangle, it is also defined as opposite (Y) divided by adjacent (X).
How do you put cotangent in a TI-84 calculator?
The TI-83 does not have the cot button, however, if you type 1/tan( then this will work the same as the cot since cot=1/tan. The other way to do this is to type (cos(x))/(sin(x)) where x is the angle you're looking for. This works because cot=cos/sin
What is the arc tangent of pi over two?
The arc tangent is the recicple of the tangent which is also known as the cotangent. The tangent of π/2 is undefined, thus the cotangent would be zero.
Concepts of inverse trignometric?
I think you mean the concept of inverse trig functions.Let's just look at one, the inverse cosine function.cos-1 (x) also called arccos(x) is the inverse of cos(x).cos-1 (x) x=cos (theta)So to evaluate an inverse trig function we are ask what angle, theta, did we plug into the trig function (regular, not inverse function) to get x.So here is one more example.tan-1 (x) means x=cos (theta)
What is sin-1?
The term "sin-1" typically refers to the inverse sine function, also known as arcsine, denoted as ( \sin^{-1}(x) ) or ( \arcsin(x) ). This function takes a value ( x ) in the range of -1 to 1 and returns an angle ( \theta ) in radians (or degrees) such that ( \sin(\theta) = x ). The output of the arcsine function is restricted to the range ([- \frac{\pi}{2}, \frac{\pi}{2}]) to ensure it is a well-defined function.
An angle is 12 degrees more than its supplement Find the angle?
96 degrees Let theta represent the measure of the angle we are trying to find and theta' represent the measure of its supplement. From the problem, we know: theta=theta'+12 Because supplementary angles sum to 180 degrees, we also know: theta+theta'=180 Substituting the value from theta in the first equation into the second, we get: (theta'+12)+theta'=180 2*theta'+12=180 2*theta'=180-12=168 theta'=168/2=84 Substituting this value for theta' back into the first equation, we get: theta+84=180 theta=180-84=96
Sec squared theta plus tan squared theta equals to 13 12 and sec raised to 4 theta minus tan raised to 4 theta equals to how much?
It also equals 13 12.
What is the relationship between those trigonometry function e.g sine and cos and also tan curve?
Given that theta is the angle with respect to the positive X axis of a line of length 1, then sin(theta) = Y and cos(theta) is X, with (X,Y) being the point at the end of the line. As theta sweeps from 0 to 360 degrees, or 0 to 2 pi radians, that point draws a circle of radius 1, with center at (0,0).Since X, Y, and 1 form the sides of a right triangle, where 1 is the hypotenuse, then the pythagorean theorem states that X2 + Y2 = 12. This means that sin2(theta) + cos2(theta) = 1.Tan(theta) is defined as sin(theta) divided by cos(theta), or Y / X. Since division by zero is a limiting invalidity, then tan(theta) is asymptotic to Y=0, having value of +infinity at theta = 90 or pi / 4, and -infinity at 270 or 3 pi / 4.
Is Sin theta can also be mentioned as?
In a Right Triangle SINE Theta is equal to the: (Length of opposite side) / (Length of Hypotenuse).
What are the 4 angles that a parrelleagram have?
A parallelogram has four angles, where opposite angles are equal, and adjacent angles are supplementary (add up to 180 degrees). This means if one angle measures ( \theta ), the angle directly opposite also measures ( \theta ), while the adjacent angles will each measure ( 180^\circ - \theta ). In total, the four angles can be represented as ( \theta, 180^\circ - \theta, \theta, 180^\circ - \theta ).
What is the formula of the angle of repose?
The angle of repose is defined as the maximum angle at which a pile of granular material can remain stable without sliding. It can be calculated using the formula: [ \theta = \tan^{-1}\left(\frac{h}{d}\right) ] where ( \theta ) is the angle of repose, ( h ) is the height of the pile, and ( d ) is the horizontal distance from the base of the pile to its peak. Alternatively, it can also be expressed in terms of the coefficients of static friction (( \mu )) as ( \theta = \tan^{-1}(\mu) ).
What is the angle between vector a and vector b if vector a and vector b denote the adjacent sides of a parallelogram drawn from a point and area of parallelogram is ab?
The area of a parallelogram formed by two adjacent sides, represented by vectors ( \mathbf{a} ) and ( \mathbf{b} ), is given by the formula ( \text{Area} = |\mathbf{a} \times \mathbf{b}| ), where ( \times ) denotes the cross product. If the area is also expressed as ( ab ), this implies that ( |\mathbf{a} \times \mathbf{b}| = ab \sin(\theta) ), where ( \theta ) is the angle between the vectors. Setting these equal, we have ( ab \sin(\theta) = ab ), which simplifies to ( \sin(\theta) = 1 ). Thus, the angle ( \theta ) between vector ( \mathbf{a} ) and vector ( \mathbf{b} ) is ( 90^\circ ).
