D B. E C Given: AB XEB = CB × DB Prove: AABC- ADBE

Q: 13 Given: LA = LE, AB = BE, FB 1 AE, 22 = 23 F 23 4. В Prove: CB = DB A E

A:

Q: Let i = i +2j+3k , Find e so that ||c|| = 3.

A: As we know that; The property of scalar multiplication of a vector ka→=ka→ Given: u→=i→+2j→+3k→

Q: In AABC,DE || BC, E

A: We have to find  DB For this we will use thales theorem  I have explained in details in step 2

Q: Let a = i − j + k, b = 3i + 5j − k, and c = −i + j + 3k. Find the indicated quantity. a · (b × c)

A: See attached file for a step by step explanation to find the required quantity.

Q: Name a secant. B. DF 2 回 [B] SY lal 32 [v] A

A: In geometry, a secant of a curve is a line that intersects the curve at a minimum of two…

Q: In the figure below, AB ED. Prove AABC ~ AEDC. E В C A D

A: Both triangle are equivalent by AAA.

Q: (a1 + b) si a = 3 y b = 2 1.

A:

Q: (1 point) Write a Two Column proof for the problem. Given: LADB= ZCDB; DB bisects LB. Prove: AABD =…

A:

Q: 5. In the figure below, AD and AE trisect ZBAC. Prove that AC- AE - BD = AB- AD-EC. 2. DE

A: Angle bisector theorem:  In a triangle, the angle bisector divides the opposite side in the ratio of…

Q: Given: LA ZE and AB DE Prove: CB DC

A:

Q: If z = 1+i then z5 is equal to: a. 4 + 4i b. 4 - 4i C. -4 - 4i d. -4 + 4i

A:

Q: Reduce (1+j)/(1-j) to the form a+jb. 1-j .a -1+j .b others .c C -1-j .d 1+j .e

A:

Q: Given: Prove: A AB || DC AF = EC BE || FD B KABE CDF E F D C

A: Question is solved.

Q: E C EO = (24 + 4x) yd ; EC = (7x + 46) yd %3D %3D DB = (8y) yd; OB = (5y – 10) yd %3D %3D

A: Diagonals of rhombus bisect each other.

Q: Write a two-column proof to show that if WXY ABC, then WXY = ABC. L W A X Given: WXY ABC Prove: ABC…

A: Given ∠WXY≅∠ABC. The objective is to write a two-column proof to show that ∠ABC≅∠WXY. Concept used :…

Q: Let ā = 7i – 3 and 6 = 3ỉ – 73. Find ā - b

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Q: AABC, DE || BC, D C

A:

Q: If ABCDEF JIHGLK, then ED=. В A F E K I

A:

Q: PRE-ALGEBRA REVIEW 1. Which statement is true given the figures K A. B. D KN VR TV ND DK DN RV TV C.…

A:

Q: In AABC,DE || BC, E D.

A:

Q: B. In AABC, DE || BC, Solve for the following:

A: In geometry, parallel lines are lines in a plane which do not meet; that is, two straight lines in a…

Q: miaad A B. G. E

A:

Q: C GIVEN: AC = BC, AD = BD, AEC, and BDE. PROVE: a XCAD = 4CBD. E b AD> DE. B

A: Given triangle ABC, Inside triangle there is another triangle ADB. Given AC = BC, AD = BD, AEC = BDE…

Q: Can you determine that AABC = ADCB? Justify your answer.

A:

Q: Find w = a + bi = √z where a and b are real numbers. 24+10i W = W =

A: w = 5 + i  ,  w = -5 - i Explanation: Or  Thank you 😊

Q: E 3. 4. GIVEN: AC > BC. PROVE: AD > BD.

A:

Q: 2t 0lcé.cosh 3t)

A:

Q: Geometry Question

A: Given a quadrilateral PQRS on coordinate plane

Q: In the figure below, n II j. Find the values of y and z. 68° $ (3z + 8)°

A: Solving the problem by finding the value of y and z

Q: I1. Test for AIB and AllBif: a. c. A=3i +j-kg Bzi-3j

A:

Q: 24 – 44 dy 2+ 49 с.

A:

Q: A 0. C 8 |AB| = B BC = 5. Given |BC| = 824 in and AB=932 in, find 9 and B. 0 = B =

A:

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.