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tèmpo s

Risultati:

DI FLESSIONE

BARRA

Lamina scarica

T0:0,03

xl:0,0345

x2:0,032

d:2.1157e-05

csi:7.3205e-04

omegaO:209.4395

omegan: 209.4396

f0: 33.3333 coQ*d€

co!

SS€

fnA

-*-

- ' g-;jt

fn 33.3333 {

m: titerì.f

['fic,t' *itur

0:0811 ,T-

I

î

I

kg

Lamina 2 I trttr 5*C,k

E

45o ven$.-{*

P-.

I

:0.0171

xl F-**i

:ìf,"* l/ i

" |

lr

x2:0.0167 .l'tr

II"!t,r

t

d: .A

Jt.Éel

6.6571e-06 L. i...,t

csi:4.1064e-04

- 0.1600

T0 = 39.2699

omega0 :39.2699

omegan

f0: 6.2500

[6: 6.2soo

= 2.3056

[gr

Lamina kg

5 *y

xl 0.0189

= :.

.-,'i ,3î,i:

x2: 0.0186 l-_b:,f

d: =*i*g1

4.5001e-06 {lfr

csi: 3.3762e-04 \,

t 4

Je

T0: 0.2400 r :

r"' .i-r

omega0: r:3rr. i

26.1799 l:

i {.;r1 .,,Li.

tr-.; , f**b*

omegan: 26.1799 q-

6;'P-fi i

Olí. 'L

i-

r ,'1\"i ;

,}(t

ifl,^

fO:4.1667 ", frir

=

îffi 4.1667

S.tAZ0

fug=

TERMOCOPPU

Gradino ascendente

0,4

lambda=

lambda:0,35

Gradino discendente

lambda:0,45

lambda= 0,33 figure

8 ESERC]TAZIONE (

3 5 )

title('termocoppia confronto

e -

misure termiche andamenti

meccaniche

% gradini' )

6 ,'

xlabel s'

'tempo

(

% )

TERMOCOPPIA ,'

('volt')

ylabel

dati oseilloscopio

? ;

hold on

o, plot I.2)

volt,

gradino 1

? dati '-b'

(tempo, 'Line!úidth'

termocoppia , ;

,

hol-d

(discendente on

) (tempo2,voLLZ,'-r',

plot ,I.2)

'LineWidth' ;

z hold

txt

gradinol.

load -ascii on

plot -g'

vo1t3, ,7.2)

tempo:gradinol(:,1); 'Line!ùidth'

(tempo3, , ì

'

hold

volt:gradinol(t,2); on

plot volt4,' -y','LineVli-dth',I.2)

(tempo4,

(1)

i-gure ;

f off

plot hol-d

(temporvo.It, ,L2);

'-b', 'LineWidth'

s');

xfabef('tempo Z

ylabel('volt'); ZZZZZZZZZZZZZZZZZZZZZZZZZZZe'e'ZZZZZZZe'e'e,Z

gradino

title -

'termocoppia discendenteZ9-"cà%4%Z%ZZ%ZZZZZZZZe"%ZZZZZZZe"ZZZ

(

1'); s DI

hold off CELLA

% FLESSIONE

dati oscilÌoscopio

%

z gradino 2

dati termocoppia z

% I scarica

l-amina

(discendente ) z

% load laminascarica.txt

txt -ascii

gradino2.

-ascii

l-oad :,

tempo6:laminascarica 1)

tempo2:gradino2 ( ;

1)

( : ;

.

(:,2); volt6:l-aminascarica

voft2:gradino2 2)

z,

( ;

figure

figure ( 6

2

( )

)

plot(tempo2,voLL2,'-r' r'LineWidth'r1.2);pl-ot(tempo6rvolt6,'-b'r'LineV{idth',1.2);

xlabel s'

xlabel ;

s' i

'tempo

(

'tempo

( )

) ('voltl

ylabel

('vol-t'); );

y]abel flessione

di -

gradino discendentetitfe('cella lamina

title('termocoppia - scarica'),'

tt\. hold off

off

hold z

9o 1

?

1

gradino

dati J-amina kg

termocoPPia

% dati pervenuti

non

%

ascendente

( ) ? tt

I i;::*jt

*L

tu:&

z i

:àscii

roào laminÈ2kg.txt

txt

gradino3.

foad -ascii ',X (:,

tempoS:lamina2kg

:, 1)

tempo3:gradino3 ;

1)

( ;

(z,2); :,

voltS:Iamina2kg 2)

volt3:gradino3 ( ;

figure

figure 8

(

( 3 )

) r 1 a\.

plot(tempo3,voft3,'-g','Line!Ùidth',7.2);pfot(tempo8,volt8,'-t" 'LineWidth

s'

xl-abef

; 'tempo

xlabef sr ( ;

'tempo )

( ) ('volt');

('volt');

ylabel Ylabel 2 kg');

di flessi-one -

title('celÌa

gradino acendente

-

tit.le('termocoppia hofd off

1'); off

hold z 5

Ìarnina kg

%

6 1

gradino

dati

? termocoPPia 9o -ascii lamina5kg.

l-oad !.,!

LÀU

ascendente

( ) (: 1)

tempo9:laminaSkg ;

z '

:,

volt9:lamina5kg

txt 2)

load gradino4.

-ascii ( ;

figure

(:

tempo4:gradino4 1) ( 9

; ) ,r.2);

' plot ,'Linewidth'

vo1t9,

(z,2); '-g'

(tempo9,

volt4:gradino4 s'

xfabef 'tempo

figure ( ) ;

( 4 ) 'volt'

plot yJ-abel

(tempo4,vo]t4, '-y', (

; ) ;

'LineWid|uhi' '1'.2) 5 kg'),'

di -

t.itIe('ceffa fl-essj-one

s'

xlabel- 'tempo ;

( ) off

hold

('volt'

ylabel ;

) gradino

('termocoppia -

title acendente z di

dati cefla flessione

confronto

2r); %

off

hofd ?

figure 10

( )

6 di -

title('cefl-a flessione confronto

gradini

?confronto andamenti' ;

)

z s'

xÌabel- 'tempo

( ) ;

yl-abel('volt');

hol-d on

plot (tempo6,voft6, ,I.2)

'-b', 'Lineflidth' ;

hofd on volt?,

(tenpo7, '-

?p1ot

k','Linehlidth', I.2) ;

hold on

plot ,!.2);

,'-r'

(tempo8, vo1t8 'Line!'lidthrt

,

hol-d on

plot volt9, ,I.2)

'-q'

(tempo9, 'LineWidth' ;

,

off

hol-d

zz%zzzzzs"s"zzzzzzzzzzzzzzzzzzzzzs"zzzzzzzz

zz zz zz z

z z

z z z z z z z z z z z z z z z z

% % %

%

8 CALCOLI

z elastica

costante

determinazione '[

k

% i

"r '.r.i \'

r:i

!r'i f.. r...j

. i::,\.

ì'

barra di flessione: i-i_t,.t

;

a

!'.+' *i

-

It r

b=3*10^(-2) metri

% .ir;

!,t

(-3) 'i'"11ù;'à

f

t

metri

?

h:4*10^ :.'t*ì(i q.

i-l.r

{

'iJ \..-

'.

(-3) metri l;

1=300*10^ % quadri

E:2*10^11 Newton,/metri

%

r: (b* (h^3) /72

)

k:(3*E*r)/ (1^3)

I decremento J-ogari-tmico e

di csi:

determi-nazione

x1:0 018

. 9

x2:0 018

. 6

*Log(xI/x2)

d:(1/k) (I/2)

."1: (d/ (Q*pi^2) ^

) propria

determínazione frequenza

% e

naturale:

T0=0.24 (2*pi)

omega0: /YO

/ 1-csi^2 (1

omegan=omega} 2)

/

^

( )

(2"pí)

/

f0=omega0 (2*pi)

/

fn=omegan (verifica)

? determinazione dell-a massa

rn:k/ (omegann2)

z

z

z dl della

risposta

curva termocoppia

B #"i

,.,i'

îi:0 À ':jJ.

Tf:100 t$.ttlr

t-3:{

lambda:O . 9

3

t:0: 0. 005: 2 *exp

(Ti-Tf) (-tllambda)

T:Tf+

figure (11)

(t,

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T, 'Linewidth'

, ;

2 )

.

xlabef(ttempo'),'

('

ylabel temperatura' i

)

risposta

titl-e termocoppla'

'curva

( ;

)

hold off

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8 mesi fa


DETTAGLI
Corso di laurea: Corso di laurea in ingegneria meccanica (LATINA, ROMA)
SSD:
A.A.: 2018-2019

I contenuti di questa pagina costituiscono rielaborazioni personali del Publisher JoMarch di informazioni apprese con la frequenza delle lezioni di Misure meccaniche e termiche e studio autonomo di eventuali libri di riferimento in preparazione dell'esame finale o della tesi. Non devono intendersi come materiale ufficiale dell'università La Sapienza - Uniroma1 o del prof Del Prete Zaccaria.

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