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MAT3700 Assignment 1 Memo | Due 4 May 2026

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MAT3700 Assignment 1 Memo | Due 4 May 2026. All questions fully answered. Solve the following first-order differential equations, question 1 to 4. QUESTION 1 1. Solve the differential equation: cos(y) dy dx = 3x2 sin(x3) (3)

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~ MAT81 DIII~
ASSIGNMENT 1
r rr 1 +




- • lli.L QUESf1111NS FULL~ ANf WERED _
DUE: LI M/>JY 2026
I
+




DISCLAIMER:
+
- TKJS71tjtDM£NTT DlrREFER£NCnNDliW ~CcPUR SES-
___,DNLV. I DD NDT~TAKE RESPONSIBIUIT-Y~FDR AN~- PLAGIARl~M.i MISUSE. DR
ACADEMIC MISCONDUCT RESULTING FROM THEIR USE. IIT IS YDURi l ----
1

RESPDNSIBILIT! __!9_ENSU_!_ ORIGINALITY AN~ CDMPLIAN E WITH I
----R-ELEVANT GUIDELINES DR STANDARDS-. ~

, PLEASE USE THIS DOCUMENT AS A GUIDE ONLY

 QUESTION 1


Equation: eos(y)!· ~ 3z2: sin(r)
w """"




Step 1: Sepat"ate:the variables
Move ~H 1J terms to theJeft and z; terms to the right



Step 2: Integrate both sides




left ~as
• The.... ...i...t- .. . 91:r,a~'fo·
. ~ u.. rwa •. rd·~ sin(
..•..!f•
)

• For the. tight .side~ use u-substitulion:
Let u == rt~ then du == 3~ dz.


/ sin(u)OO ~ -· cQS(u) + CJ.

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