the length, L , of the point on any standard 82 degree included-angle drill can be calculated using the formula 0.575 x D where D represents the diameter of the drill. determine length of the drill point if the diameter is 1/6 inch. round to three decimal places.

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A: We know,  For any right triangle, the cosine of an angle is the length of the adjacent side (A)…

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A:

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A:

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A:

Q: In AQRS, the measure of ZS=90°, QR = 71 feet, and SQ = 50 feet. Find the measure of ZR to the…

A: To find the angle of R from the given right triangle

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A:

Q: Find the height of the building shown in the figure.

A: Here we have to find the height of the building;  let the height of the building is AB=h;

Q: In OK, GH is a diameter and mGNH = 4x- 14. Find the value of x. %3D G

A:

Q: A cross staff of 1 cm notch is used to find the diameter of a celestial object at a distance of 42 x…

A: To Determine: find the diameter of a celestial object  Given: A cross staff of 1 cm notch is used to…

Q: Compute the area of a triangle (according to the formula A - 12 ba) if its base and altitude are…

A: Consider the following formula:

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A: Given ,  The height of a rider on a Ferris wheel, in meters, can be modelled with h(t) = 10 sin(t -…

Q: e nearest

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Q: 14 ft 10 ft

A: Topic = Triangle   The hypotenuse is termed as the longest side of a right-angled triangle. To find…

Q: Write the formula for the distance d from P1 = (x1 , y1) to P2 = (x2 , y2).

A: Given: P1=x1, y1P2=x2, y2 To Find:  To write the distance formula between points P1 and P2.

Q: In ALMN, the measure of N=90°, MN = 5 feet, and LM = 7.3 feet. Find the measure of ZL to the %3D…

A:

Q: A bicycle tire has a diameter of 22 in. How many feet does the bicycle travel when the wheel makes…

A:

Q: Questlon 6 Using the information shown in the image below, find x. 40° 54 cm cm (round to the…

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Q: In AQRS, the measure of ZS=90°, QR = 71 feet, and SQ = 50 feet. Find the measure of ZR to the…

A:

Q: 19 ft 10 ft 3 ft x ft-

A: topic - Pythagoras theorem x=9.2 feet

Q: A pilot flew for 210 miles at 21 degrees and then 147 miles at 162 degrees. How far was he from his…

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Q: Use the area and circumference formulas to find the radius or diameter

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Q: A 12 foot ladder is leaning up against a wall, as shown. How high does the ladder reach up the wall…

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Q: Use the distance formula to find the distance between the two points: (10,3) and (25,4) Round to the…

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Q: Solve the right triangle. Round decimal answers to the nearest tenth. 14 F DE N m/EN , mZD

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Q: Solve for x in the right triangle shown in the figure below. 12

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Q: In APQR, p = 6.7 inches, r = 2 inches and /R=142°. Find all possible values of ZP, to the nearest…

A:

Q: A radio tower has a 2525-foot shadow cast by the sun. If the angle from the tip of the shadow to the…

A: We know,  tanθ=heightbase

Q: Approximate the value of arccot (-0.4452) to the nearest degree

A: To find the value to nearest degree

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Q: the length L , of the point on any standard 118 degree included- angle drill can be caluculated…

A: ANSWER:

Q: Use the Pythagorean Theorem to find the missing length in the right triangle. 11 cm a 17 cm .....…

A: A right-angled triangle is given. The missing length is found by using the Pythagorean Theorem.

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A: Given the inscribed angle is 70 degree and the intercept arc is 4x+9. To find the value of x.

Q: In ARST, the measure of ZT=90°, TR = 1.8 feet, and RS = 8.7 feet. Find the measure of ZS to the…

A:

Q: Derive a formula for the area of the triangle shown by using the formula for the area of a…

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A:

Q: In AQRS, the measure of ZS=90°, QR = 5.6 feet, and SQ = 9.6 feet. Find the measure of ZR to the…

A:

Q: In APQR, the measure of ZR=90°, QR = 61 feet, and RP = 90 feet. Find the measure of ZP to the…

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A: Given that:

Q: 8 in. D В 20 in.

A:

Q: 2.

A: Consider a right-angled triangle as shown in the figure below. According to Pythagoras Theorem, the…

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A:

Q: Solve for the radius using the given formula

A: Given that: L=1.5m, H=0.40m and  R2=L22+(R-H)2

Q: In AQRS, the measure of ZS=90°, QR = 82 feet, and RS = 60 feet. Find the measure of ZR to the…

A: We know that the trigonometric ratios :  cos (A) = adjacent / hypotenuse

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.