There are hybrid orbitals represented by this picture. S p They are composed of d atomic orbitals, corresponding to hybridization. (number) They have an electron pair geometry of With bond angles of (If more than one bond angle is possible, separate each with a space). For each hybridization type specify the electron pair geometry and choose a picture that corresponds to the correct orbital image. If no picture matches, choose "not shown". Hybridization sp² sp³d2 sp³d A Picture Electron Pair Geometry C

Q: Convert to polar coordinates with r≥0 and 0 between 0 ° and 360 ° . Provide Detailed steps of your…

A: Given,         -41,-43We know that,          To convert the cartesian x,y to polar coordinates r,θ…

Q: 7. Graph and label each point on the polar grid to the right. 7π 0. A (3, 77) -1.5, - b. B - c(-2,…

A:

Q: Divide. 12v2cis () : 3V3cis (플) Drag a value into each box to correctly express the quotient in…

A: Use the formula below to solve this question.

Q: (a) r= 5 sin(0) O (1) (ii) O (ii) (b) r= 2 + 5 sin(0) O (1) (ii) (iii) (c) r = 5 cos(20) O (1) (ii)

A: Match each of the following polar equations  with its graph

Q: Evaluate ľºm vy I 1-x² x² + y² dydx.

A:

Q: Sketch the following polar rectangle. R= sos Choose the correct graph below. O A. OB. OC. OD.

A:

Q: 2 1+i] A = 1 3

A: To find the Schur form

Q: Find the exact length of the polar curve. = 02, 0 < 0 < 27 %3D

A: r=θ2,0≤ θ ≤ 2πdrdθ=ddθ(θ2)=2θL=∫02πr2+drdθ2dθ =∫02πθ4+(2θ)2dθ=∫02πθ4+4θ2dθ=∫02πθθ2+4dθ

Q: 2 A = 1+i 3

A: Given matrix is A=21+i1-i3 let the eigenvalue is λ. So…

Q: z = 1- 3i Let a. Find the polar representation b. Calculate z3

A: See the attachment.

Q: Sketch the graph of the given polar equations. 57 17. 0 = 6.

A: We have given a polar equation,                    (θ)= 5π/6 Now, we have to draw it's graph.

Q: Identify the type of polar graph. r = 5(1 - 2 cos(0))

A: Introduction: The limaçon is a form's polar curve. r=b+acosθ is also known as Pascal's limaçon.

Q: Convert the following equation to polar coordinates. y=7x² F

A: