equation in standard form: (x²+(-²²-²² = center: : (30) √33 radius: 5. Consider a line segment with endpoints (-3,4) and (2,-4). a. Find the length of the line segment. b. Find the midpoint of the line segment. (-1,0) (3) +(²-OP (523) 2 equation in standard form: c. If the line segment is a diameter of a circle, give the equation for the circle in standard form.

Q: Find the value of x and y so that 3 6. 12 16 Both x and y are equal to..

A: We use the properties of matrices to find the values of x and y.

Q: Find the following for p =, q =, and r =. Find -2p - r

A: Given that,    p = -7, -6  q= -1, -11, r= 0,9 we have to find the value of -2p-r.

Q: I cant see the entire page of step 1. Is anything missing on page 1 or 2?

A:

Q: Solve for h. You must show all steps A = 21w + 2wh + 2lh

A: We need to solve the given equation for h.i,e., we need to express h in terms of l,w and A.

Q: 2. (-2, 3) and (2, -1) m%3D X,- X, 1- 2 -

A: Given that (-2,3) and (2,-1)

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A: There are multiple number of letters ar each level, hence, we can reach from one row to another row…

Q: 4. Solve for b: 2 5. Solve for x: x + (-5) = -7 2. ||

A:

Q: What is r for each of the equations?

A: Like in the rectangular form the variables are x and y. Same way in polar form the variables are r…

Q: Evaluate the following for x = 5 and y = 5. y3 - 2x The answer is

A: Evaluate the following for x=5 and y=5 y3-2x

Q: 2a/3b ÷ 3a/2b for a ≠ 0, b ≠ 0

A: let  H=2a3b÷3a2bfor  a≠0  ,  b≠0

Q: (7, -8) and w=(-4,8), Given v= find v+w. v+w=

A: We know that, A vector in form of V→=a,b is represented as V→=ai^+bj^

Q: Determine if b is a linear combination of ā1, ãz and dz. 6 = 2 3 16

A: