Find a general solution to (ax+b)y"+a(ax+b)y'- y3(ax+b)°, where a,b >0 with ax +b >0 for all x on a certain interval. Select one: O a.y c,(ax+b) +c,(ax+b) a. 2b2 a+b (ax+b) ªIn(ax+b) O b.y=c,(ax+b) +c,(ax+b)+ 62 (ax +b) In(ax+b) 2a b2 O cy=c ,(ax+ b)b +c,(ax+b) + (ax+b) In(ax+b) 2a a+b a? O d.y c,(ax+b) ab +c,+ (ax+b) b In(ax+ b) 2b 26 oe.y=c,(ax+b)+c,(ax+b) +(ax+b) a In(ax+b) O f.y c,(ax+b)° +c2(ax+b) b. (ax+b) In(ax+b)

Q: Determine (AB)-1

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Q: solve For B, and B₂ 0 = -22 0 = = 2 2 i=1 Xii lyi - (B₁ Xii + B₂ Xiz)) x ₁₂ (y₁ - (B₁ Xi₁ + B₂ Xiz))

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A: Given

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Q: 하금 Find au du dx and 좀 하 dy (a) yuand u = x2 +2 dy (b) y = us and u = 4x2-x + 6

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Q: 7x-4y-3z = 21 -4x+7y-z = 0 -3x-y+5z = 0 x, y, z?

A: Given

Differential Equations

Have you ever observed the movement of the satellites and rockets or how the planets go around the sun in their orbits? How will you determine their motion? Definitely they follow some scientific laws and these kinds of problems are framed as differential equations.