29
FOR AERONAUTICS TECHNICAL NOTE 3092 HYDRODYNAMIC DRAG OF 12- AND 21-PERCENT-THICK SURFACE -PIERCING STRUTS By Claude W. Coffee, Jr., and R&ert E. McKann Langley Aeronautical Laboratory Langley Field, Va Washington December 1953 -., -.. ....... ... -,~”—---” -’--—”— -—-—-”-—- ---- ..-

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Page 1: FOR AERONAUTICS - Digital Library/67531/metadc56880/m2/1/high... · for aeronautics technical note 3092 hydrodynamic drag of 12- and 21-percent-thick surface -piercing struts

FOR AERONAUTICS

TECHNICAL NOTE 3092

HYDRODYNAMIC DRAG OF 12- AND 21-PERCENT-THICK

SURFACE -PIERCING STRUTS

By Claude W. Coffee, Jr., and R&ert E. McKann

Langley Aeronautical LaboratoryLangley Field, Va

Washington

December 1953

-., -.. ..— —. . ... . . . -,~”—---” -’--—”— -—-—-”-—----- ..-

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Q NATIONAL ADVISORY c(mmTTEEiiiiiiiEls

FOR AERONAUTICS QObLL77

HYDRODYNAMIC

TECENICAL NOTE 3092

DRAG OF 12- AND 23-PERCENT-THICK

SURFACE-PIERCING STRUTS

By Claude W. Coffee, Jr., and Robert

SUMMARY

E. McKkan

The hydrodynamic drag of three surface-piercinguntapered struts atapproximateely 0° angle of yaw was determined at depths up to 6 chords forspeeds up to 80 fps at various angles of rake. Two struts had NACA661-012 airfoil sections, one with a 4-inch chord and the other with an8-inch chord. The third strut had an NACA 664-0~ airfoil section and al-inch chord.

The section drag coefficient was determined from,plots of dragagainst depth. Over the small range of Reynolds number where wind-tunneldata were available for comparison, the tank data, at subcavitation speeds,were in good agreement with wind-tunnel results. Raking the struts changedthe section drag coefficient as expected because of the change in effectivethickness ratio that resulted from raking. The drag coefficient due tothe drag at the surface intersection was approximately constant at Froudenunibersabove 8.o and at subcavitation speeds. Within the speed rangeinvestigated, no surface ventilation was observed for any of the struts.The inception of cavitation was noted at a speed higher than that predictedfrom two-dimensional-flowtheory. This difference was probably due to theinfluence of the free-water surface on the pressure distribution.

INTRODUCTION

The present trend toward the use of underwater lifting surfaces onwater-based aircraft and surface vessels has emphasized the need for dragdata on supporting struts which pierce the water surface. Such data arelimited; in addition, these data were generally obtained as tares duringtests of lifting surfaces and the accuracy of the measurements for thestrut alone is of dubious value because of the lack of sensitivity of themeasuring instruments.

The present investigation conducted in the Langley tank no. 1 wasmade to determine the hydrodynamic drag of struts which pierce the watersurface and the effect of thickness ratio, size, and angle of rake on the

——._._, —-— ..—.—.— .. ..—-—__ . ......--—_.

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NACA TN 3092

d=%.actual

The speed range investigated is believed to be in the order of thespeed range that would be encountered in practical applications.

SYMBOLS

strut chord parallel to undisturbed water surface, ft

depth of submersion of strut tip below undisturbed watersurface, ft

strut thiclmess, ft

extrapolated drag for zero depth, lb “

section drag, lb

tip drag, lb

total strut drag, lb

Dssection drag coefficient, —

~p+cd

speed, fps

speed of inception of cavitation, fps

Froude number, v/~

Reynolds number, vc/v

acceleration due to gravity, 32.2 ft/sec2

mass density of water, varied from 1.966 to 1.969 slugs/cu ft

kinematic viscosity of water, varied frmn

to 1.6%x 10-5 sq ft/sec

DESCTUH’ION OF MODELS

The NACA 66-series airfoil sections were chosenbecause of their high theoretical cavitation speeds,

1.311x 10-~

for the strut models10Wdrag,and smdd.

.——— ..— —

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NACA TN 3092 3

frontal.angles. A small frontal angle is desirable to reduce the waterpileup at the intersection of the strut leading edge and the water surface.

Two struts had NACA 64-oH airfoil sections with chords of 4

and 8 inches in order to investigate the effect of scale. The thirdstrut had an NACA 664-o= airfoil section and a 4-inch chord. The ordi-nates of the strut sections are .given,intable I and the cross sectionsof the three struts are shown in figure 1. All the struts had the sub-merged tip paraUel to the undisturbed water surface. (See fig. 2.)

~ the position with 30° angle of rake of the 4-inch-chord struts,the chord parallel to the undisturbed water surface became 4.62 inches.The thictiess ratios decreased from12 and 21 percent to 10.4 and 18.2 per-cent, respectively.

The strubs were made of stainless steel with a yield strength ofapproximately l15,CQ0 lb/sq in. and were polished to a smooth finish thatgave a measured surface roughness of 8 to 10 rmsmicroinches.

APPARATtJsAND PRmuRE

A description of the Langley tank no. 1 and towing carriage is givenin reference 1. The single-componentbalance, supported from the mainstructural members of the towing carriage, is shown in figure 3. Basi-cally, the balance consisted of a heavy floating frsme supported by strain-gage beams from a rigid frame attached to the carriage. Interchangeablejaws which conformedto the contours of the individual struts were usedin a clamping unit in the vertical plsne. Adjustments necessaryto main-tain negligible angle of yaw were made by rotating the clamping unit inthe horizontal plane. Wind-tunnel results indicated that smalJ_angles ofyaw near & would have negligible effect on the drag; however, because ofthe interaction of side force with drag on the strain-gagebalance, aside-force gage was used to set the angle of yaw to give a minimum sideforce. Corrections were made to the di’agreadings for the interactions—resulting from the remaining small side forces.

A shield was providedto prevent wetting ofgages. (See fig. 2.)

The drag was measmed during constant-speed

the gear and strain

tests over a range ofspeed from 30 to 80 fps with the struts at 0° angle of yaw and depths ofsubmersion ranging from 4 to 24 inches. The three stwts were tested at0° angle of rake and both 4-inch-chord struts were tested at *30° angleof rake. The angle of rake was considered to be positive when the sub-merged tip was raked forward and negative when the submerged tip was ~raked aft (fig. 2). The output from the strain gages was read from a

. . —.-———. - - r— —.— . ..— —— .

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WA ~ 3092

microsmmeter or recorded by a pen-type strip recorder. The plotted dragdata include the air drag of the length of strut exposed below the sprayshield.

Spray photographs and underwater photographs were taken of the strutsby using fixed-position flash equipment stmilar to that described in refer-ence 2.

The accuracy of the basic”measurements is believed to be within thefo~owing limits:

Drag, lb . . . . . . . . . . . . . . . . . . . . . . . . . . . . . *().5Speed, fps . . . . . . . . . . . . . . . . . . . . . . . . . . ..*O.1

RESULTS AND DISCUSSION

The measured drag of the struts at the vsrious angles of rake isplotted against speed in figure 4 with depth as a parameter. No datawere obtained for the 12-percent-thick strut with h-inch chord raked for-ward 30° because the strut became directionally unstable and failed in .

bending. The drag appearedto vary approximately as the square of thespeed until cavitation occurred. The speed at which cavitation was firstnoticed is indicated by small vertical arrows. The drag increased rapidly -as speed increased after the inception of cavitation.

The variation of drag with depth was obtained from figure 4 and isplotted in figure 5 with speed as a parameter. The total drag for agiven speed before the inception of cavitation appearedto vary directlyas the depth after a sufficient depth had been reached so that the sur-face intersection and tip effects became constant. At small depths whereinteraction occurs between the surface and tip effects, this interactionat 0° angle of rake is noted to have a consistently favorable effect onthe drag.

The section drag at any speed was assumedto be

Ds =%-DO

where Do was determined by extrapolating the straight-lineportion ofthe total-drag curves (fig. 5) to zero depth.

-

The section drag coefficient, based on a static-immersedprojected-a, is plotted against Reynolds number in figure 6. Included in figure 6 ‘

.—

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NACA TN 3092 5

is the Schoenherr linecoefficients for fully

(ref. 3) that represents,turbulent flow on smooth

average skin-frictionflat

Blasius line (ref. 4) that represents laminar flow.section drag coefficients for the various struts lieregion between the laminar- ad turbulent-flow linesincreasing Reynolds number.

b ~neral, rakiw the struts either forward or

plates and theIn general, thein the transitionand decrease with

rearward reduced thesection &ag coefficie~t from that for 0° angle of rake as would beexpected from the change in effective thickness ratio that resulted fromraking. The section drag coefficients obtained for’the two 12-percent-thick struts were in good agreement and no effect of scale was indicatedin the range of Reynolds number investigated. Wind-tunnel data for theseairfoil sections, at the range of Reynolds number of these tests, aremeager; but the irind-tunnelresults (ref. 5) that can be compared withthe tank data are in good agreement (fig. 6). This agreement indicatesthat wind-tunnel data may be used to estimate section drag coefficientsfor surface-piercinguntapered struts operating at subcavitation speedsat 0° angle of yaw.

Values for the drag of the strut tip ~ were estimated by using

the drag coefficient for square tips given in reference 6. By subtractingthe tip drag from the extrapolated drag at zero depth, a value for thedrag at the surface intersection was obtained at subcavitation speedsand was expressed in coefficient form as

Do-%

$V%t

Figure 7 indicates that, for alJ_the struts tested, this coefficient wasapproximately constant at Froude numbers above 8.o and at subcavitationspeeds. All data for which cavitation was known to exist were omittedfrom figure 7; however, the data point at a Froude number of 24.4, repre-senting the coefficient for the 12-percent-thick strut with the 4-inchchord at 80 fps, was appreciably higher than data points for coefficientscorresponding toto cavitate, butit was visible.

Photographsdifferent speeds

lower speeds.the cavitation

At 80 fps this strut may have just startedhad not developed to such an exbent that

Spray

showing the typical effect of spray around the strut atmd depths are presetied in figure 8. From these photo-

graphs, the spray height at the trailing edge was determined and is plottedagainst speed in figure 9. As woul.dbe ekpected, the spray height is

.. .—._. . __ -—__ ..— _._. ..— .. . .. . _ ..— — ———

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6 NACATN 3092

independent of the depth of submergence over the range of depth investi-gated. An increase in speed from 30 to 80 fps increased the spray heightat the strut trailing edge approximately 30 percent.

The effect of strut size and thichess ratio on spray can be seenfrom a comparison of the photographs presented in figure 10. For strutshaving the same airfoil section (figs. 10(a) and (b)) tested at the samespeed, the spray height at the strut trailing edge appears to be in directproportion to the size of the strut. For the struts having the same chordbut different thiclmess ratios (figs. 10(b) and (c)), the spray height atthe trailing edge was greater for the thicker strut.

Photographs showing the typical effect of angle of rake on the sprayheight at the trailing edge of the 21-percent-thick strut are presentedin figure IL. The effect of angle of rake on the height of the spray atthe strut trailing edge was to reduce progressively the spray height asthe strut was raked from300 to @ to -30 . The spray height at the struttrailing edge was measured perpendicular to the water surface.

Photographs showing the typical effect of thickness ratio on the two4-inch-chord struts raked -300 are shuwn in figwre 12. As was noticed infigures 10(b) and (c), the thick strut again has the higher spray at thestrut trailing edge.

Cavitation and Ventilation

The 12-percent-thick struts gave no visible evidence of cavitationin the speed range investigated. The computed cavitation speed for thisstrut is approximately 83 fps.

Underwater photographs showing effects of speed on cavitation on the21-percent-thick stti at 0° angle of rake are presented in figure 13.Visual observation and the break in the drag curves (fig. 4) indicate thatthe inception of cavitation in these tests occurred at speeds greater thanthe theoretical cavitation speed of 59fps which was based on the pressuredistribution that would be obtained in two-dimensional flow. The greatestdelay in the inception of cavitation was at the 4-inch depth where visiblecavitation did not start until a speed of approximately 70 fps had beenreached. Cavitation did not begin near the water surface as might beexpected on the basis of static pressure since apparently the proximityof the water surface resulted in an alteration of the pressure distribu-tion and reduction of the pressure peak with consequent increase in thespeed required for cavitation. The inception of cavitation occurredappro-tely at the 60-percent-chord station, the design location ofminimum pressure. Raking the strut forward or aft caused a small increase ‘in the speed at which cavitation was first observed frm that for theunraked strut (figs. 4(d), (e), and (f)).

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NACATN 3092 7

No surface ventilation was observed for any of the struts over therange of speed and angle of rake investigated. The intersection of thestrut with the water surface as seen in the underwater photographs offigure 13 was typical of all the struts tested.

CONCLUSIONS

An investigationmade to determine the hydrodynamic drag of threesurface-piercinguntapered struts at approxhately 0° angle of yaw atdepths up to 6 chords for speeds up to 80 fps and at various angles ofrake indicates the following conclusions:

1. The section drag coefficients at subcavitation speeds were ingood agreement with wind-tunnel results over the smsll range of Reynoldsnumber where wind-tunnel data were available for comparison.

2. Raking the struts reduced the section drag coefficient from thatwith an angle of rake of 0° as would be expected from the change ineffective thiclmess ratio that resulted from raking.

3. The drag coefficient due to the drag at the surface intersectionwas approximately constant at Froude numbers above 8.o and at subcavi-tation speeds.

4. The inception of cavitation was noted at a speed higher than thatpredicted from two-dimensional-flowtheory, probably because of the influ-ence of the free-water surface on the pressure distribution.

5. No surface ventilation was observed on any of the struts over therange of speed and angle of rake investigated.

Langley Aeronautical Laboratory,Nationsl Advisory Committee for Aeronautics,

Langley Field, Vs., October 8, 1953.

— .—.—— .—.. — —— -——- _—_ —— — -

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8 NACATN 3092

REFERENCES

1. Truscott, Starr: The Enlarged N.A.C.A. Tank, and Sane of Its Work.NACA TM 918; 1939.

2. Kapryan, Walter J., and Weinstein, Irving: The Planing Characteristicsof a Surface Having a Basic Angle of Dead Rise of 200 and HorizontalChine Flare. NACA TN 280k, 1932.

3. Davidson, Kenneth S. M.: Resistance and Powering. Detailed Consider-ations - skin Friction. Vol. II of Principles of Naval Architecture,ch. II, pt. 2, sec. 7, Henry E. Rossell and Lawrence B. Chapman,eds., Sot. Naval Arch. andllarine ~ng., 1939, pp. 76-83.

4. Blasius, H.: The Boundary Layers in Fluids With Little Friction..NACATM 1236, 1%0. .

5. Abbott, Ira H., Von Doenhoff, Albert E., and Stivers, Louis S., Jr.:~ of Airfoil Data. NACA Rep. 824, 195. (SupersedesNACAWR L-560.)

6. Hoerner, Sighard F.: Aerodynamic Drag. Publ. by the author(148 Busteed, Midland Park, N. J.), 1~1.

.

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I

I

I

W I.- ORlmwrEs OF m!mr a’wqcom

[U Mmenaima are ti Inches]

w 65-012 airfoil aectiOn, iJACA 6~-012 airfoil section, l?ACA664-o.zuLalrfoll section,

4-inch chord 8-tich ChOld 4-inch chord

Stat ion Ordinate Station Ordinate ‘BtdGion Ordinate

o 0 0 0 0 0

.o? .@ .10 .l~ .@ .Qw

.10 .072 .20 .145 .10 .122

.m .103 .40 .200 .20 .ln

.40 .140 .8o .280 .40 .242

.8o .192 1.60 .38Jt .80 .3371.20 .223 2.40 .445 1.20 .:;31.40 .232 2.8o .464 1.401.60 .238 3.20 .476 i.60 .4161.80 .240 3.60 .480 1.80 .4202.OQ .239 .477 2.00 .4172.20 .233 t:: .467 2.20 .4072.4o .224 4.80 .447 2.4o .%2.8o .I.81 5.60 .361 2.8o .3043.20 .u8 6.40 .236 3.20 .1X3.60 .049 7.20 3.60 .W3.80 .Olg 7.60 :$ 3.80 .CQ94.00 0 8.00 0 4.00 0

L.E. radius: O.0~ L.E. racthm: 0.076 L.R. ratiua: 0.102

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!s

(a) NACA 661-012 .alrfoil section with &Inch chord.

(b) NACA 661-012 airfoil section (c)

with 4-inch chord.

Figure l.- Strut cross

NM!.A664-OZL airfoil section

with J-inch chord.

sections.i?

ii

f!

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IL

.

Carriage structure

6

7

d

Rigid frame

i 1

L Hatch for aocessto balance

/

/ \

//’ /\//, l\\

//\\

Water level/ L_30~ :woJJ\

/’ /’

/[ \

//’

//’

//

//1[

//IIII

//L-Y

.

Figure

IIL-JStrut

2.- Spray shield and typical

-Forward

“\ \\\\\

\\

\\

\\

\\

\ “\

strut at three angles

L—A

of rake.

. .—. .—. —— ____ ——— -——— —. —- ——. —

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L-81265

Figure 3.- Test setup showing drag balance and strut attached to towingim

~*.‘,

,

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NM!A TN 3092 13

.

.

.

. (a) NACA66~-012 airfoil section with 8-inch chord. Angle of rake, 0°.

Figure 4.- Variation of drag with speed. “

-..—. .- —- —.— ————- — --— ——— -—— ----- — -.--—---—---—-—-—:x,’

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14 NACA TN 3092

(b) NACA 661-012 atifoil section with l-inch chord. Angle of rake, 0°..

.(c) NACA 64-oE atifoil section with l-inch chord. Angle of rake, -30°.

Figure-1.- Continued.

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NACA TN W92 15

w

w Y — — — —

25

32

28

/J

.% -

(5 Cavitation speed, VC— /I I

xfim

16

12

6

4

0 10

(d) NACA 664-021 airfoil section with k-inch chord. An@e of rake, 0°.

Figure k.- Continued.

__—-— ——.. .

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16

(e)

(f)

WA TN 3092

Yt--ttt

NACA 664-021 airfoil section with k-inch chord. Angle of rake,

.

!(

.

-300.

.NACA664-021 airfoil section with k-inch chord. An@e of rake, 300.

Figure k.- Concluded.

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QNACATN

H3092 17

.

4/3

44

40 1

Sired,V. fps36 80 70

/32 /

/

/28 /

/ /

&/

/ //9

// ‘

8 /20 / / /

/ 50// / / /

t /16- / A

/

/ // ‘

w12 /

//

/

// ‘

8 //“

.~/

/ / ‘,

4

< /-

0 4 8 1216a~~Depth, d, in.

.

(a) N4CA 66~-012 airfoil section with 8-inch chord. Angle of rake, 0°.

Figure ~.- Variatiob of drag with depth.

# .— —

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18 NAf2ATN 5092

.

(b)

23 I 1 1 I I

.Ani31eof reke,0°_ _ _ _ _ _Speed.V,

2+

//

a) / ‘I /

/702 /.16

8 / / ‘ .Q. / a

)!@ / ‘ / ‘

//

n/ f

// ‘ / ‘/ “

6 // ‘, ~ / /

/ ‘/ ‘

/W

/ / ‘

4 ‘. ‘f/ y

~ ,- ‘ ,/ “

“ ‘/ ‘

3 —/..-/“ ~ - - / -/ ) ~

/ -/ -

0

28, I I I I I I I I I I I I

, ,

r I I I I0 u 8 1216 z32+28

Depth, d, in.

NACA64.012 airfoil section with k-inch chor‘d.

Figure 5.- Continued.

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19

.

(c)

a

16

~.12a.

Is

Q

o 4 8 1216202w2sDepth,d, in.

NAC.A 664-0~ airfoil section with k-inch chord.

Figure ~.- Concluded.

—- — —— -——.

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20 NACA TN 3092

.10

.0s

.06

.CM

.03

du.02

$:

E-1 1

.

F.003.(XI

333NACA

o❑

AoaD

-----——

airfoilsection

E6@12E+012

2

-012

E@%J

E+m2q-m

I I I

1

\-=..

u -& - -. ---

.’x)~~105 2 34 6 8 N

Reynoldsnunber,R2 34

————

———

-.—-.

—6

————

————

—~0781

Figure 6.- Variation of section drag coefficient with Reynolds nuniber.

.

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:

Ii

661-012 8661-012 4

661 +12 4

664+21 4

664421 466k-021 4 3

Rake,deg

o

0

30 aft

o

3’0 aft

30 forward

o 4 8 12 16 20 24 28

Froude number, F

Figme 7.-‘o - ‘tVwiation of — with PYoude number.

+@ct “

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22 NACA TN 3092

.

v= 30.5 fps v = 30.2 fps

.

v = 51.2 fps

v= 80.5 fps

(a) k-inch depth.

Figure 8.- Photographs of strut spr~.

v = 51.c) fps

L-81266

(b) 21-inch depth.

NACA64-oI2 airfoil section withl-inch chord; angle of rake, OO. .

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,

I

I

Figure 9.- Spray height at trailing edge of strut. NACA 661-012 .alrfoil

section; angle of rake, OO.

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Y ● y.k fps v - 3.4 fps

liiiin.-—

Tf.,,:%?,,.-.. ‘

v = 57..3m-

&4 ~&”

v=&.5rps v - 80.5fpa

(a) NACA 6q.o12 *foil (b) NACA 64-0L2 tifoll

v - y.o ITS

V . 50.8 fvs

V-a.zfps

(c) w 664-021 airfoil

section with &inch chord. Bection with L-inch chord. section with 4-inch chmd.E5

Figure 10. - Photographs showing effect of strut size and thicbeaa ratio gon Bpray . Angle of rake, 0°. l-u

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P = 9.1 fpi

v - 50.5 fpn

v - 81.2 Ills

(a) Angle of rake, -~”.

L-81268.Figure lJ..- Photographs showing effect of angle of rake on mrav heiuht.

mm 664-021 @foil section; Cinch c~rd. “ “ - --

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26 NACATN 3092

.

v= 5006 fJX3 v = 50.5fps

v = 82.0 fps v = 81.2 fps

(a) mCA661-OM atifoil section. (b) NACA 664-021 airfoil section.

L-8L269

Figure 12.- Photographs showing effect of thickness ratio on spray height.h-inch chord; angle of rake, -30°.

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“ u..-

V-70.2fpa

‘u.

v = 65.0 rps

T = 81.2 fPs

(a) 4.hwh depth.

V .67.4fPS

(b) 8-inch depth .

7 =75.8fPS

L-8u70

Figure 13.- Mfect of speed on cavitation. NACA 664.G21 airfoil section;

u-inch chcrd; angle of rake, OO.

3

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28 NACA TN 3092

V = 63.1fPS

(c)

V = 67.0 fps

16-inch depth.

V = 65.3~S V = 67.2@s

L-8x271(d) 2k-inch depth.

Figure 13. - Concluded.

,

NACA-LU.WW-12-18-W-1~

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