Question

3. Let's find GCD of the following algebraic expressions:
$15x(x+y), x'-xy?
Yht)x_3x?y, x2_9y2 fin) 2ax(a – x)},42?x(2-x)
8
iv) x2-1, x2–2x+1, x'+x2–2x (v) a -1, a?-1, a +a-2 (vi) x2+3x+2, x2+4x+3, x2+8376
.
(vii) x4+xy, xz+yz, x²+2xy+y2 (viii) 8(x2 - 4), 12(x²+8), 36(x2-3x-10)
(ix) ap-b2-c2+2bc, b2-c2-a²+2ac, c2-a?-ba+2ab L()X-16x, 2x3+9x3+4x, 2x}+x_-28
16
(xi) 4x2-1, 8x?-1, 4x2-4x+1 (xii) x -3x2-10x, x+6x²+8x, x4-5x-14x2
(xiii) 6x2-13xa+6a?,6x2+11xa-10a?, 6x2+2xa-4a²
4
et's find the ICM
f 1​

Answer 1

Answer:

f1kIahgakahagsisugahsjjz

Step-by-step explanation:

halsjshsisusidushiqqhsishshhsh

Answer 2

Step-by-step explanation:

Given.

i) direction of current is opposite.

ii) AB is perpendicular line

iii) 0 is center of AB

Statement:

i) Resultant magnetic field is non-zero as their magnetic field lines are parallel,thus add up.

ii) Magnitude of

B

→

varies with distance.

iii) Direction is same as obtained by Curl finger rule.