In Exercises 29–32 find  →PQ.29. P = (3, 6), Q = (−3, −2)30. P = (5, −3), Q = (3, −6)31. P = (1, −2, 5), Q = (1, −7, −2)32. P = (−1, 5, 4), Q = (−1, 6, 4)

Q: 8. VT SA 3x- 3 14 6. \x+2 R U

A:

Q: 1 6 The x-coordinate of the point of intersection of the curves y=x² +- and y=÷is p , where x>0,…

A:

Q: Replace R₂ by (-2)R₁ + R₂. 17-3 28 2 4 -68 6 2 (-2)R₁ + R₂ = - 4 (-2)R₁ + R₂

A:

Q: Passes through (2, 7) and (-1, 1) write the eu poution

A: Given :(x1,y1)=(2, 7)(x2, y2)=(-1, 1)

Q: iven ux*² = (1,-4,0), find lữ LƯ JAC

A:

Q: 6(2t - 4) +5t= 48-t

A:

Q: 7s + 3 1s² +8s +5) Exercise: Evaluate: L-1.

A: Evaluate  L-17s+3s2+8s+5

Q: 9. Find x²+25

A: We will solve the problem.

Q: 6 Q3. Evaluate Σή=1 5n2 - 7n.

A:

Q: 6.) Simplify: -2.5(-2b+ 3) – 6b

A:

Q: 2x x– 3)² A = 6, B = 2 A = 2, B = 6 A= 2, B=-6 A=-2, B -6 A= -2,B 6 None of the Above Other:

A:

Q: D \36 ст B 4 x +8

A: The tangent of a circle is line which touches the circle exactly at one point. If two tangents of a…

Q: b. Px(m + n)- 16(m+ n) (x² 主 - 4) (x + ) (m + n)

A:

Q: D: (-00, 3) U (3, o0), R: (-00, 0) U (0, 0)

A: Given; -∞, 3∪3, ∞     and -∞, 0∪0, ∞       = -∞, 3∪3, ∞=-∞, ∞-3=R-3

Q: Jse the following functions to evaluate the next five problems. f(x) = 5x² + 3x h(x) = 2x + 7 %3D a)…

A:

Q: 3. у %3D — 4 + 2х -4 + 2x -2 -1 1 2.

A:

Q: dy Find dr if 4x + 3y? = 25. 2x2 None -2x -2x2

A:

Q: Replace R, by (-5)R, +R2. 14 3 -2 5 1 4. 8. (- 5)R, + R2 -25 2. (- 5)R, + R2 =

A:

Q: 32=-8y+4(y+3)

A:

Q: dr IV - 9

A: According to our policy at Bartleby, I can solve only 1 question. Given an integral : I=∫6∞dxxx2-9…

Q: 4) y=-5x + 10 y = -2x + 4

A: Given are 2 linear equations. We solve them by the method of substitution. A detailed answer is…

Q: Suppose uu=8₁ u • v = 7, and v•v=6. Evaluate the number (3u-v) • (a +3v).

A:

Q: 24- 6(-x-3)

A: Solve for x,

Q: 9. (-3, 5); y = x-4 4

A:

Q: Find the value of 028. 1 (b) -1 (c) i (d) -i

A: To evaluate: i2028 We know that i4m=1, i4m+1=i, i4m+2=-1, i4m+3=-i

Q: 8. -3x² + 6x+9

A: Solution:Here -3x2+6x+9

Q: 1) (m-6m2-16m + 63) + (m – 7)

A:

Q: Replace R₂ by (-2)R₁ + R₂. 17-2-6 26 8 9 6 -98 1 (-2) R₁ + R₂ = (-2)R₁ + R₂

A: Topic = Matrix

Q: Replace R₂ by R₂+(-3)R₁. 1 7 -5 38 4 8 2 3 -61 R₂+(-3)R₁ =

A:

Q: 6.) Simplify: -5z + 13- 2y + 7y -8 + (-5z) + 10

A:

Q: G1) 3C-2B CD BC

A:

Q: à + 2b

A:

Q: 2s L-1 ;2 – 3 | 2 cosh9t .b бсosh9t .c 2 cosh3t 3. .d бcosh3t || 3.

A:

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.