To find: intersection point between two funchions f(a) -x and fra)= Cosa using Newton's Rapson methad.
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A: Find your answer below
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A: Given: a=49, b=47, c=12.
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A: Tanslating a point to right with 2 is simply adding 2 to that x coordinates.
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A: Interval.
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A: y = 10(ex/20 + e−x/20), Recall cosht = (et + e-t) / 2 Hence, we have, y = 20cosh(x/20)
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A: We know that; The expression for the angle of the intersection between the two curves is:…
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Q: De termine an inter val Ca,b] on which figed pointiteration wil1 Con verge, for the equatron X= x2+1…
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Q: A 13 12 B Determine the tangent of ZA. 12 A) 13 B) 12 D) 13 What valuIo of Ar
A: We have to find tanA.
Q: Find the length of the curve r= 1+ sin(20) Oses- /20
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Q: O, Voriky by substi hutlon that the following equation is sahirkied by theo given funchion,
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Q: 3. The distance between two distinct points (x1, y1) and (x2, y2) is given by the formula
A: Given: Points x1, y1 and x2, y2
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Q: A 50 N force is applied at the end of a 20 cm wrench and makes an angle of 30° with the handle of…
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A: Introduction: A differnetial equation has a form, dydx+p(x)y=q(x), where dydx is derivative of y,…
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A: we can find the coordinates using the trigonometry- x = rcosθ = cos(2π/3) = -0.5 y = rsinθ =…
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A: A coast artillery gun can fire at any angle of elevation between 0° and 90.
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A: Since we know that, Distance = Rate × timeWe also know that Time = Distance/ Rate So, we will…
Q: a: A foree given by ř =gî+2-42 is applied at he pont (l,-t,2). Find 1he moment of Ē about The pont…
A: Concept Used: The Moment (or torque) of the force F⇀ about a point O is calculated by MO=r×F where…
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A: The curve in the second quadrant can be represented as, x2+y2=64 y=64−x2 The derivative of the…
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Q: duct Theorem. 2. y= FH = 2.4 GI =
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Q: Find the length of the catenary y = a cosh from x = 0 and x = a X1.
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Q: Find the curva tuie For He Curve 2+); +(6 cos 2t) + 5¢ K %3D
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Q: The graph of y = 2x (x+ 1) and y = 1 (x>0) intersect at one point, x=r, as shown to the right. Use…
A: Let the given functions be, hx=2x2x+1gx=1x Equate both the functions,…
Q: By means of Lagrange's formula, prove that 1 Yo = - 1 - [2 (y₁+y_₁). (Y3 - y₁) 2 -Y₁) - 2 (Y-₁-y-3)…
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Q: What is the arclength of the function y = 2x² on the interval [0,1]? 0040 (10/10 – 1) 20 10 27 / 10…
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Q: Is it true that if ƒ(x) > 0 at a point, then ƒ′(x) > 0 atthat point? Is it true that if ƒ′(x)…
A: a) Let f(x) = sin(x) f ' (x) = cos(x). Let x=2π3 Find the function's value at a point x=2π3.…
Q: Find the length of one arch of the cycloid x= 6(t-sin(t)) y= 6(1-cos(t))
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Q: .Angles measured counterclockwise from the positive x-axis are assigned positive measures.True or…
A: Angles measured counterclockwise from the positive x-axis are assigned positive measures. True or…
Q: TQand TR are secants from Point T to Cirlce A as shown below: s. If mQR = 70° and mSP 34°, what is…
A: Given: To explain the correct of the given statement as follows,
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- The law of cosines generalizes the Pythagorean theorem. True or false?Mo is on a baseball team and here's that a ball thrown at a 45° angle from the ground will travel the furthest distance how should mow released the ball for the furthest travel distanceA baseball is hit 3 feet above ground level at 100 feet per second and at an angle of 45° with respect to the ground, as shown . Find the maximum height reached by the baseball. Will it clear a 10-foot-high fence located 300 feet from home plate?
- Suppose you apply a force of 20N to a 0.25-meter-long wrench attached to a bolt in a direction perpendicular to the bolt. Determine the magnitude of the torque when the force is applied at an angle 60° to the wrench.Find the missing side using Pythagorean Theoremexpress with spherical coords, then evaluate. show all steps
- The High Roller, located on the Las Vegas Strip in Paradise Nevada, is currently the largest obervation wheel in the world with a diameter of 520 ft. The top of the wheel stands 550ft above the ground. Find the height of a rider after the wheel has rotated through an angle of 110 degrees. Assume the rider boards at the bottom of the wheel.An ant travels starting at the point (0,3) on a circle of radius 3 (centered at the origin) and walk 2 units counterclockwise along the arc of the circle. Find the x and the y coordinates of where the ant ends up.Give a geometrical interpretation of torsion.