of the valve matix is consistant e an linear

Q: ☺ cosh"z= Loy {2+/2

A:

Q: How do you compute the magnitude of v = (V1, V2)?

A: Magnitude of v = < v1, v2 > Magnitude of vector v is represented as || v ||.

Q: Find the aren of the region in the tirst quadrant baunded by the line y=27, e the line X-4, the…

A: We first sketch the region using a graphing calculator.

Q: Find length of the cardioid r-a03from 0 0 to 0 t %3D

A: To find Length of cardioid r=aθ3  where θ=0 to θ=π

Q: Suppose the elevation z above a point (x, y) in a horizontal xy- plane at sea level is z = 5cos…

A: Given that z= 5cos(0.01(x2+y2)) meters.

Q: Find the midpoint of CD. M = (, X1+X2 _Yi+Y2 2 %3D C= (10,-1) and D = (-6,3) ([ ? ],[ ])

A: We can find the mid point of CD as below

Q: A particle moves according to the law of motion s(t) = t3 - 7t2 + 5t, t≥ 0, where t is measured in…

A: Given that a particle moves according to the law of motion                     s(t)=t3-7t2+5t, t≥0.…

Q: An aeroplane travels distances of d, d2 and d, km at speeds v, V2 and v3 km per hour respectively.…

A:

Q: The distance from the point S(1,1,0) to the line 3t, z = 2 - t is -T = 1- 2t, y = %3D |3D اخترأحد…

A: Givne that  The point S(1,1,0) line x=1-2t,y=3t,z=2-t To find distance from the point to the line

Q: Which of the following statements are false (select all that apply). A histrogram can only be…

A: Solution: The variables can be classified into two types  discrete variable and  continuous…

Q: R mm 150 mm Y-

A:

Q: S²S²³²S²(x + y = z 10 (x+y-z) dz dy dx = 9 NICO 27 8 27 2 A O .BO .D

A:

Q: Find u · (v ✕ w).

A: Here we have to find the given vector operation

Q: Consider the following position function > CEJ= for tzo a what is the velocity of the object =VCt> b…

A:

Q: y h h y =

A: The given equation is rewritten as yh=xb3 Now consider a vertical strip of height y and width dx on…

Q: Express he equation n" = 4y in poar corinaes.

A: Given equation x2=4y

Q: Approximate the value of =dx, using two and three points Gauss Quadrature Vx+ A

A:

Q: Differentiate r(t) = 5t cos t.

A:

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.