tan (217 a) + tan (-a −20π) + tan 11 sin 7π 2 - sin² (a 3π -) - cos² (a + Sz) 2 2

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A: Initial velocity of A= 0.551m/s Initial velocity of B = 1.88 m/s

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A: I=∫6xcos⁡(5x)dxUsing the Power Rule∫xndx=xn+1n+1+C∫cos⁡(ax)dx=1asin⁡(ax)+C

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Q: 1.) Given = 43, and the hypotenuse is 16 m long, solve for the remaining sides and angles. 0

A: Note:-Since you asked multiple questions, according to our policy we can answer only first question…

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A: To find :- The value of

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A: Let us draw the following diagram :Let say , forest fire is at D.Therefore,

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A: To find two vectors  whose sum is , where  is parallel to .

Q: Apply sum identities to each term in the expression, cos 3* cos x - sin sin x De not simply List the…

A: To verify that the equation is an identity.

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A: Consider the ratioFormula

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A: The objective of this question is to find the radius of convergence (R) and the interval of…

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A: A triangle is given, the angle measures are  and the side measures are..The aim is to express the…

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A: Given:A triangle with two interior angles and one exterior angle.To find:measure of each marked…

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A: We have to find the values of 4sin35° and 16/ cos46°

Q: Exercises 1. Find the measure of c to the nearest degree. 29 14

A: We are authorized to answer one question at a time, so we are answering the first one, please repost…

Q: 17.6 50°

A: Let the h be the height of the cactus The figure

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A: Regular dodecagon has 12 equal edges. Internal angle at each vertex is 150∘.

Q: If =3π/ 4, find the exact value of each expression below. Cos2θ Cos(-0)=

A: 1). cos2(43π​)=21​  2). cos(−0°)=1       Explanation:

Q: 5 29 PS

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Q: Give me the intercept form of the equation : 3x-2y+13=0 Note: not the slope-intercept form.

A: Given that the equation 3x-2y+13=0 we have to find the slope intercept form

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A: The parallel line do not intersect.If two line have the same slope, then the lines are parallel.

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A: We have to check for each statement whether it is true or false, Whether the statement is true or…

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Q: Find a unit vector that is orthogonal to both u and v. u = (-8, -6, 4) V = (17, -18, -1)

A: To find a unit vector that is orthogonal to both .

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