Please use formulas attached (b)During a certain machining experiment at the UCSI workshop, it is observedthat temperature at the tool workpiece interface is 1200 °C at a cutting speed of300 mm/min with a feed rate of 0.002 mm/rev.(1)Analyse how the temperature will be affected if the cutting speed isincreased by 100 %.(ii)Detemine the cutting speed necessary to achieve a maximum cuttingtemperature of 900 °C. Formula SheetA = 2RD14 + DLF, = F. coso - F, singy= tan(6- a) - cot øV= TD*L/4tan ¢ = r cos a/[1-r sin a]r= (4. - ANA,Trs = C.(VIA)?.d= t, - tfN= waD, F. = F. sino + F.cosI= VIRRRAR = vfd27 DADLI=7 duax = µ Rnc = vwCA = r Dh +TmRMR = VwwdI = VDd HP.V = nD*/433,000Min no of passes = (t, - ta/duaxø = 45+.a BF,S =tow,Vo = tW¡V1 =t,w2V2A,T= CIDFA, =sinøHm = UmV, V= TD*d/4H=FRtT= (C/v)'nU/nv = TDNA = 1 D² +2r D² /4Tm = V/MRRA, – Ad = D, - DA.={(D – 0.9382 p)²A.o = Yje = 7, InAf-Y,(1+%3Dtanga= InF = Aja4 = A,V; (1+Je InA = T(R1 + R2){ + (R1 - R),05tan a.Ahị +V*/2g = b; +V2gN= F. cosa - F, sina=(» - )0.9743s = (V - V)/VrA = a(R, + R;){h* + (R; – R3);"M.R.R = wdv%3D-7,-D. - D,2 sin otan ¢ = r cos a[1-r sin )t,w,Vo = TWNEV=A.d:(1 + s)v, = Vfs = (V - V,)/v,1+nE = InrxA,A.In-AfF = V/NnD$ = 0.88 + 0.12-Af= Y; In rxG= Y/(1 + p/tan a)e(n A/4)F = F. sina + F, cosaF.=F,cos (B - a)/cos(o +B - a)F.=F,sin (B- a)/cos(o - B-a)

(i). In a metal cutting process, Maximum heat is carried out by chip then tool and lastly by the…

(b) During a certain machining experiment at the UCSI workshop, it is observed that temperature at the tool workpiece interface is 1200 °C at a cutting speed of 300 mm/min with a feed rate of 0.002 mm/rev. (1) Analyse how the temperature will be affected if the cutting speed is increased by 100 %. (ii) Determine the cutting speed necessary to achieve a maximum cutting temperature of 900 °C."

(b) During a certain machining experiment at the UCSI workshop, it is observed that temperature at the tool workpiece interface is 1200 °C at a cutting speed of 300 mm/min with a feed rate of 0.002 mm/rev. (1) Analyse how the temperature will be affected if the cutting speed is increased by 100 %. (ii) Determine the cutting speed necessary to achieve a maximum cutting temperature of 900 °C."

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Engineering Drawing

Technical drawing has been around since ancient times. As in the ancient Renaissance, complicated drawings were created, including Leonardo da Vinci's drawing. Modern engineering drawing, including its specific orthographic projection with scale conventions, began in Europe (France) during the early stages of Industrialization. L.T. C. Rolt also made some of Marc's drawings for its block-making machinery (in 1799) that also may have contributed significantly to British engineering technology. Since he learned the art of presenting three-dimensional(3D) items in a two-dimensional(2D) plane, as we now term mechanical drawing. 

Question

Please use formulas attached

(b)
During a certain machining experiment at the UCSI workshop, it is observed
that temperature at the tool workpiece interface is 1200 °C at a cutting speed of
300 mm/min with a feed rate of 0.002 mm/rev.
(1)
Analyse how the temperature will be affected if the cutting speed is
increased by 100 %.
(ii)
Detemine the cutting speed necessary to achieve a maximum cutting
temperature of 900 °C.

Formula Sheet
A = 2RD14 + DL
F, = F. coso - F, sing
y= tan(6- a) - cot ø
V= TD*L/4
tan ¢ = r cos a/[1-r sin a]
r= (4. - ANA,
Trs = C.(VIA)?.
d= t, - tf
N= waD, F. = F. sino + F.cos
I= VIRR
RAR = vfd
27 D
ADL
I=7 duax = µ R
nc = vwC
A = r Dh +
Tm
RMR = Vwwd
I = VDd HP.
V = nD*/4
33,000
Min no of passes = (t, - ta/duax
ø = 45+.
a B
F,
S =
tow,Vo = tW¡V1 =t,w2V2
A,
T= CIDF
A, =
sinø
Hm = UmV, V= TD*d/4
H=FRt
T= (C/v)'n
U/n
v = TDN
A = 1 D² +2r D² /4
Tm = V/MRR
A, – A
d = D, - D
A.
={(D – 0.9382 p)²
A.
o = Yje = 7, In
Af
-Y,(1+
%3D
tanga
= In
F = Aja4 = A,V; (1+Je In
A = T(R1 + R2){ + (R1 - R),05
tan a.
A
hị +V*/2g = b; +V2g
N= F. cosa - F, sina
=(» - )
0.9743
s = (V - V)/Vr
A = a(R, + R;){h* + (R; – R3);"
M.R.R = wdv
%3D
-
7,-
D. - D,
2 sin o
tan ¢ = r cos a[1-r sin )
t,w,Vo = TWNE
V=A.d:
(1 + s)v, = Vf
s = (V - V,)/v,
1+n
E = Inrx
A,
A.
In-
Af
F = V/Nn
D
$ = 0.88 + 0.12-
Af
= Y; In rx
G= Y/(1 + p/tan a)e(n A/4)
F = F. sina + F, cosa
F.=F,cos (B - a)/cos(o +B - a)
F.=F,sin (B- a)/cos(o - B-a)

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