{"id":79231,"date":"2024-09-05T03:06:30","date_gmt":"2024-09-05T03:06:30","guid":{"rendered":"https:\/\/beststringer.com\/racquet-balance-guide\/"},"modified":"2026-06-01T02:05:52","modified_gmt":"2026-06-01T02:05:52","slug":"racquet-balance-guide","status":"publish","type":"post","link":"https:\/\/beststringer.com\/ga\/racquet-balance-guide\/","title":{"rendered":"Cothroma\u00edocht Raic\u00e9id – d\u2019fheidhm\u00edocht badmantain a bharrfheabhs\u00fa"},"content":{"rendered":"
\n
\n
\n
\n
\n
\"Conas<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.1 Bun\u00fas an Trealaimh<\/strong><\/h5>\n\n\n\n

Cad is Pointe Cothroma\u00edochta (BP) an Racaid<\/mark> ann?<\/strong><\/h2>\n\n\n\n

Tagra\u00edonn cothroma\u00edocht racaid sa badmantan don chaoi a nd\u00e1iltear me\u00e1chan trasna an fhr\u00e1ma go d\u00edreach, rud a chinneann an mbraitheann an racad thar a bheith sciobtha n\u00f3 trom le linn luasc\u00e1in ioml\u00e1in. Toisc go mbraitheann an badmantan ar mhalartuithe tiom\u00e1na tintreacha agus ar idircheaptha ag an eangach i scoilt-soicind, b\u00edonn tionchar d\u00edreach ag roghn\u00fa an phointe cothroma\u00edochta (BP) ceart ar d’inaistritheacht agus ar chumhacht do smais.

Sa treoir chuimsitheach seo, foghlaimeoidh t\u00fa: 1) Cad is BP ann agus go d\u00edreach conas pointe cothroma\u00edochta do racaid a thomhas i mm \u00f3 bhun an l\u00e1imhse\u00e1la, 2) Na f\u00edordhifr\u00edochta\u00ed feidhm\u00edochta idir racaid at\u00e1 trom sa cheann vs \u00e9adrom sa cheann vs cothrom, agus 3) C\u00e9n f\u00e1th a bhfuil BP ann f\u00e9in neamhioml\u00e1n gan tuiscint a fh\u00e1il ar mhoth\u00fa an luasc\u00e1in (m\u00f3imint na t\u00e1imhe).

Seo sreabhadh cinnidh simpl\u00ed a mbeidh m\u00e1istreacht agat air: C\u00e9im 1: Aithin do phr\u00edomhr\u00f3l (m.sh. cluiche d\u00fabailte sa ch\u00fairt tosaigh n\u00f3 cluiche singil). C\u00e9im 2: Roghnaigh treo cothroma\u00edochta a oireann do do luas imoibrithe. C\u00e9im 3: Rith \u00e1r seicliosta t\u00e1st\u00e1la c\u00fairte 10 n\u00f3im\u00e9ad chun do rogha trealaimh a bhail\u00edocht\u00fa.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"Sreang\u00f3ir<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.2 Tomhas an BP<\/strong><\/h5>\n\n\n\n

Cad is Cothroma\u00edocht Racaid<\/mark> ann agus Conas \u00ed a Thomhas<\/mark><\/strong><\/h2>\n\n\n\n

Is \u00e9 an pointe cothroma\u00edochta (BP) su\u00edomh beacht l\u00e1rionad na maise ar do fhr\u00e1ma. Chun do BP a thomhas sa bhaile, n\u00ed g\u00e1 ach modh f\u00f3lcram an mh\u00e9ar a \u00fas\u00e1id: cothromaigh seafta an racaid go cothrom\u00e1nach ar do chorrmh\u00e9ar go dt\u00ed go bhfanann s\u00e9 go foirfe cothrom. Ansin, tomhais an fad i millim\u00e9adair (mm) \u00f3n mbun go d\u00edreach go dt\u00ed an pointe cothroma\u00edochta sin.

T\u00e1 s\u00e9 r\u00edth\u00e1bhachtach comhsheasmhacht i dtomhas an phointe cothroma\u00edochta a thuiscint chun cruinneas a chinnti\u00fa. Athra\u00edonn sreanga agus greamanna do BP go bun\u00fasach. Nuair a chuirtear sreanga troma leis don sreang\u00fa racaid, bogann an pointe cothroma\u00edochta i dtreo an chinn (ag m\u00e9ad\u00fa an tomhais i mm), agus nuair a chuirtear athghreim n\u00f3 forgreim tiubh leis, bogann s\u00e9 go suntasach i dtreo an l\u00e1imhse\u00e1la (ag laghd\u00fa an tomhais i mm). D\u00e9an tomhas ar do racaid i gc\u00f3na\u00ed sa riocht c\u00e9anna agus t\u00fa \u00e1 gcur i gcompar\u00e1id.

C\u00e9 go n-ins\u00edonn me\u00e1chan statach ioml\u00e1n duit c\u00e9 chomh trom is at\u00e1 an racad ar an sc\u00e1la, ins\u00edonn an BP duit c\u00e1 bhfuil an mhais sin suite. Is \u00ed m\u00e1istreacht ar an gcoincheap seo an ch\u00e9ad ch\u00e9im chun d’fheidhm\u00edocht sa chluiche d\u00fabailte vs singil a ard\u00fa tr\u00ed do threalamh.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"Compar\u00e1id<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.3 Catag\u00f3ir\u00ed Cothroma\u00edochta<\/strong><\/h5>\n\n\n\n

Cine\u00e1lacha Cothroma\u00edochta: Ceann Trom<\/mark> vs Ceann \u00c9adrom<\/mark> vs Cothrom<\/strong><\/h2>\n\n\n\n

Cabhra\u00edonn aicmi\u00fa chothroma\u00edocht an racaid le himreoir\u00ed roghanna treo a dh\u00e9anamh d\u00e1 st\u00edl imeartha f\u00e9in. C\u00e9 go mb\u00edonn na tomhais bheachta \u00e9ags\u00fail, seo iad na tr\u00ed phr\u00f3if\u00edl chothroma\u00edochta a dtagra\u00edtear d\u00f3ibh go coitianta:

Racaid le Ceann Trom (>295mm):<\/strong> Iompra\u00edonn na fr\u00e1ma\u00ed seo c\u00e9atad\u00e1n n\u00edos airde d\u00e1 mhais i dtreo bharr an chinn. Cuireann siad feabhas m\u00f3r ar mh\u00f3iminteam smais agus ar ghlanadh na c\u00fairte \u00f3n mbunl\u00edne gan dua. B\u00edonn siad oiri\u00fanach go ginear\u00e1lta d’imreoir\u00ed singil n\u00f3 d’ionsaitheoir\u00ed tiomnaithe sa ch\u00fairt ch\u00fail. Bot\u00fan coitianta anseo is ea an ceann trom a roghn\u00fa chun cumhacht lag a “dheisi\u00fa”, rud a scriosann do luas cosanta ar deireadh.

Racaid le Ceann \u00c9adrom (<285mm):<\/strong> Tr\u00ed mhais a dh\u00edri\u00fa in aice leis an l\u00e1imhse\u00e1il, uasmh\u00e9ada\u00edonn na racaid seo bloic chosanta, malartuithe tiom\u00e1na sciobtha, agus idircheaptha ag an eangach sa ch\u00fairt tosaigh. Is fearr go m\u00f3r iad don chluiche d\u00fabailte \u00e1it a dtugtar t\u00fas \u00e1ite do luas seachas do chumhacht bhunl\u00edne. \u00c9il\u00edonn s\u00e9 teicn\u00edc den scoth ag an rosta, \u00e1fach, chun punch a ghini\u00faint.

Racaid Chothroma (285-295mm):<\/strong> Ag tairiscint me\u00e1n talamh il\u00fas\u00e1ideach, t\u00e1 siad seo foirfe d’imreoir\u00ed uile-ch\u00fairte agus do thosaitheoir\u00ed. Ligeann siad aistri\u00fa gan uaim idir ionsa\u00ed agus cosaint gan pion\u00f3s r\u00f3mh\u00f3r a ghearradh as uaini\u00fa d\u00e9anach.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"Fisic<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.4 Fisic Me\u00e1chan Luasc\u00e1in<\/strong><\/h5>\n\n\n\n

An Fhisic Taobh Thiar de<\/mark> Chothroma\u00edocht Racaid<\/mark><\/strong><\/h2>\n\n\n\n

T\u00e1 an fhisic maidir le cothroma\u00edocht an racaid r\u00edth\u00e1bhachtach chun a thuiscint c\u00e9n f\u00e1th nach leor an BP amh\u00e1in gan moth\u00fa an luasc\u00e1in a chur san \u00e1ireamh. Smaoinigh ar analach an chas\u00fair: m\u00e1 shealbha\u00edonn t\u00fa cas\u00far ag an gceann miotail trom, motha\u00edonn s\u00e9 an-\u00e9adrom agus \u00e9asca le bogadh, agus m\u00e1 shealbha\u00edonn t\u00fa \u00e9 ag bun an l\u00e1imhse\u00e1la motha\u00edonn s\u00e9 i bhfad n\u00edos troime agus n\u00edos deacra \u00e9 a luascadh, c\u00e9 n\u00e1r athraigh me\u00e1chan sc\u00e1la ioml\u00e1n an chas\u00fair riamh.<\/p>\n\n\n\n

Ins\u00edonn BP Duit C\u00e1 bhfuil an Mhais.<\/strong> N\u00ed thugann tomhas an phointe cothroma\u00edochta ach comhordan\u00e1id statach de dh\u00e1ileadh na maise duit. N\u00ed dh\u00e9anann s\u00e9 r\u00e9amh-mheas foirfe ar fheidhm\u00edocht na c\u00fairte.<\/p>\n\n\n\n

Deachta\u00edonn Me\u00e1chan Luasc\u00e1in Conas a Mhotha\u00edonn S\u00e9.<\/strong> Ins\u00edonn me\u00e1chan luasc\u00e1in (ar a dtugtar M\u00f3imint na T\u00e1imhe n\u00f3 MoI go foirmi\u00fail) duit c\u00e9 chomh trom is a mhotha\u00edonn an racad sin i nd\u00e1ir\u00edre nuair a bhogann s\u00e9 tr\u00edd an aer le linn buille. Nuair a bhogtar an me\u00e1chan n\u00edos faide \u00f3 do l\u00e1mh, m\u00e9ada\u00edtear an me\u00e1chan luasc\u00e1in go m\u00f3r.<\/p>\n\n\n\n

Seachmall Me\u00e1chain an Sc\u00e1la.<\/strong> Mar gheall ar an bhfisic seo, is f\u00e9idir le racad \u00e9adrom 4U le pointe cothroma\u00edochta ceann-trom foircneach (me\u00e1chan luasc\u00e1in ard) a bheith i bhfad n\u00edos tuirs\u00ed le luascadh n\u00e1 racad 3U n\u00edos troime at\u00e1 cothrom. N\u00e1 ceannaigh bunaithe ar mhe\u00e1chan sc\u00e1la amh\u00e1in!<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"An<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.5 Me\u00e1chan vs Cothroma\u00edocht<\/strong><\/h5>\n\n\n\n

An tIdirghn\u00edomh\u00fa idir<\/mark> Me\u00e1chan agus Cothroma\u00edocht<\/mark><\/strong><\/h2>\n\n\n\n

C\u00e9n F\u00e1th ar F\u00e9idir le h\u00c9adrom + Ceann Trom T\u00fa a Chur Am\u00fa.<\/strong>
Is minic a cheanna\u00edonn imreoir\u00ed fr\u00e1ma \u00e9adrom 4U le s\u00fail a luas cosanta a mh\u00e9ad\u00fa, ach d\u00e9anann siad an bot\u00fan leagan ceann-trom a roghn\u00fa chun c\u00faiteamh a dh\u00e9anamh as smais lag. Toisc go bhfuil an mhais comhchruinnithe i bhfad \u00f3n l\u00e1mh, fanann an me\u00e1chan luasc\u00e1in ard, rud a chialla\u00edonn go mbraitheann an racad mall agus go n-\u00e9il\u00edonn s\u00e9 iarracht mh\u00f3r le linn malartuithe tiom\u00e1na tapa.<\/p>\n\n\n\n

C\u00e9n F\u00e1th ar f\u00e9idir le Trom + Ceann \u00c9adrom Moth\u00fa Cobhsa\u00ed.<\/strong>
Os a choinne sin, d’fh\u00e9adfadh racad 3U n\u00edos troime a bhfuil cothroma\u00edocht cheann-\u00e9adrom aige moth\u00fa thar a bheith cobhsa\u00ed ag am an imbhuailte ach in ainneoin sin, b\u00edonn s\u00e9 thar a bheith \u00e9asca le hard\u00fa. D\u00e9anfaidh an mhais statach ioml\u00e1n do luas imoibrithe a mhoilli\u00fa ar deireadh thiar, \u00e1fach, le linn ralaithe fada agus tuirsi\u00fala.<\/p>\n\n\n\n

An Riail Ghinear\u00e1lta.<\/strong>
Bain \u00fas\u00e1id as an me\u00e1chan statach sc\u00e1la agus as tomhas an BP le ch\u00e9ile chun do phr\u00f3if\u00edl bhunl\u00edne a fhoirmi\u00fa, ach deimhnigh an l\u00e1imhse\u00e1il iarbh\u00edr i gc\u00f3na\u00ed le moth\u00fa luasc\u00e1in f\u00edor. Is treoir threo \u00e9 an BP; is \u00ed do th\u00e1st\u00e1il ar an gc\u00fairt an freagra deiridh.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"Cothroma\u00edocht<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.6 Sreabhadh Cinnidh<\/strong><\/h5>\n\n\n\n

An Chothroma\u00edocht Cheart<\/mark> a Roghn\u00fa: Creat Roghn\u00fach\u00e1in<\/mark><\/strong><\/h2>\n\n\n\n

\u00c9il\u00edonn roghn\u00fa na cothroma\u00edochta ceart cur chuige c\u00f3rasach. Lean an sreabhadh cinnidh seo c\u00e9im ar ch\u00e9im chun do shocr\u00fa optamach a ch\u00fang\u00fa gan buille faoi thuairim:<\/p>\n\n\n\n

C\u00e9im 1: R\u00f3l.<\/strong> Aithin do phr\u00edomhr\u00f3l: c\u00fairt tosaigh sa chluiche d\u00fabailte, ionsaitheoir c\u00fail sa chluiche d\u00fabailte, n\u00f3 imreoir singil.<\/p>\n\n\n\n

C\u00e9im 2: D’Uaini\u00fa.<\/strong> D\u00e9an meas\u00fan\u00fa mac\u00e1nta ar chomhsheasmhacht d’uainithe. M\u00e1 bhuaileann t\u00fa go d\u00e9anach go minic le linn cosanta tapa, t\u00e1 inaistritheacht n\u00edos airde ag teast\u00e1il uait l\u00e1ithreach.<\/p>\n\n\n\n

C\u00e9im 3: Treo.<\/strong> Roghnaigh treo cothroma\u00edochta: ceann trom don chumhacht, ceann \u00e9adrom do luas imoibr\u00edoch, n\u00f3 cothroma\u00edocht chothrom do sh\u00e1bh\u00e1ilteacht.<\/p>\n\n\n\n

C\u00e9im 4: An T\u00e1st\u00e1il 10 N\u00f3im\u00e9ad.<\/strong> D\u00e9an bail\u00edocht\u00fa len\u00e1r seicliosta t\u00e1st\u00e1la c\u00fairte: d\u00e9an t\u00e1st\u00e1il ar thiom\u00e1nt\u00e1in chothroma, ar bhloic chosanta, ar am t\u00e9arnaimh do bhualadh ag an eangach, agus ar chompord an ghlanta ch\u00fail.<\/p>\n\n\n\n

C\u00e9im 5: Mionchoigeart\u00fa.<\/strong> Coigeartaigh moth\u00fa deiridh an luasc\u00e1in ag baint \u00fas\u00e1ide as ti\u00fas an ghreama agus tr\u00ed na punt (lbs) cearta don sreang\u00fa racaid a shocr\u00fa.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n
\n
\"Gairm\u00ed<\/figure>\n<\/div>\n<\/div><\/div>\n<\/div><\/div><\/div>\n\n
\n\n
1.7 Bail\u00edocht\u00fa Praitici\u00fail<\/strong><\/h5>\n\n\n\n

Concl\u00faid: Turgnaimh le<\/mark> Cothroma\u00edocht<\/strong><\/h2>\n\n\n\n

Chun triail a bhaint as cothroma\u00edocht an racaid n\u00ed m\u00f3r modh trialach praitici\u00fail, rialaithe a \u00fas\u00e1id chun a thuiscint go f\u00edrinneach cad a oibr\u00edonn do do bhithmheicnic. Chun t\u00e1st\u00e1il a dh\u00e9anamh i gceart, d\u00e9an t\u00e9amh \u00e9adrom, rith tr\u00ed dhrill l\u00e1mhaigh ar leith (smais, ard\u00fa cosanta, tiom\u00e1int), agus ansin imir cluiche gairid ard-d\u00e9ine.<\/p>\n\n\n\n

Cuir b\u00e9im ar chomhsheasmhacht agus racaid \u00e1 gcur i gcompar\u00e1id agat. D\u00e9an cinnte go n-\u00fas\u00e1ideann t\u00fa an cine\u00e1l sreinge c\u00e9anna, teannas cos\u00fail leis i bpunt (lbs), agus an socr\u00fa greama c\u00e9anna go d\u00edreach. Cuireann mais sreinge n\u00edos gaire don cheann agus m\u00e9ada\u00edonn s\u00e9 me\u00e1chan luasc\u00e1in, agus \u00edsl\u00edonn mais ghreama an BP tomhaiste.<\/p>\n\n\n\n

Ag Best Stringer Worldwide, leanann \u00e1r n-oideachas\u00f3ir\u00ed sreangaithe seicliosta docht: d\u00e9anaimid do BP a thomhas go comhsheasmhach, taifeadaimid do shonra\u00ed socraithe, agus fiafra\u00edmid faoi do r\u00f3l imreora f\u00e9in chun a chinnti\u00fa nach nd\u00e9anaimid r\u00f3dheisi\u00fa tr\u00ed thimpiste ar do l\u00e1imhse\u00e1il tr\u00ed phunt amh\u00e1in. Chun n\u00edos m\u00f3 a fhoghlaim, seice\u00e1il \u00e1r dtreoracha eile ar anail\u00eds ar threalamh chun m\u00e1istreacht a fh\u00e1il ar d’fheidhm\u00edocht.<\/p>\n\n<\/div><\/div><\/div>\n<\/div>\n\n

\n
\n
\n\n

Ceisteanna Coitianta: Cothroma\u00edocht<\/mark> Racaid<\/mark><\/h2>\n\n\n\n

Freagra\u00ed gasta, bunaithe ar shainmh\u00ednithe ar do chuid ceisteanna is pr\u00e1inn\u00ed maidir le pointe cothroma\u00edochta (BP), moth\u00fa luasc\u00e1in, agus teicn\u00edc\u00ed tomhais.<\/p>\n\n\n

\n
\n\n

Cad is BP<\/mark> ann agus conas a thomhaisim \u00e9?<\/h3>\n\n\n\n

Is \u00e9 Pointe Cothroma\u00edochta (BP) l\u00e1rionad cruinn na maise sa racad. Tomhaiseann t\u00fa \u00e9 tr\u00ed an seafta a chothrom\u00fa go cothrom\u00e1nach ar do mh\u00e9ar agus an fad i millim\u00e9adair (mm) a thomhas \u00f3n mbun go dt\u00ed an pointe f\u00f3lcraim sin amh\u00e1in.<\/p>\n\n<\/div><\/div>\n\n

\n\n

Cad a chialla\u00edonn ceann trom \/ cothrom \/ ceann \u00e9adrom<\/mark>?<\/h3>\n\n\n\n

D\u00e9anann na t\u00e9arma\u00ed seo cur s\u00edos ar an \u00e1it a bhfuil an mhais suite. D\u00edr\u00edonn fr\u00e1ma\u00ed ceann-trom (go coitianta >295mm) an mhais in aice leis an mbarr; d\u00edr\u00edonn fr\u00e1ma\u00ed ceann-\u00e9adrom (<285mm) an mhais in aice leis an l\u00e1imhse\u00e1il; agus sol\u00e1thra\u00edonn fr\u00e1ma\u00ed cothroma (285-295mm) d\u00e1ileadh neodrach.<\/p>\n\n<\/div><\/div>\n\n

\n\n

C\u00e9n f\u00e1th ar f\u00e9idir le dh\u00e1 racad leis an BP c\u00e9anna moth\u00fa difri\u00fail<\/mark>?<\/h3>\n\n\n\n

N\u00ed ins\u00edonn BP ach l\u00e1rionad na domhantarraingthe statach duit, ach ins\u00edonn ‘me\u00e1chan luasc\u00e1in’ (m\u00f3imint na t\u00e1imhe) duit c\u00e9 chomh trom is a mhotha\u00edonn s\u00e9 ag gluaiseacht. Is f\u00e9idir me\u00e1chain luasc\u00e1in \u00e9ags\u00fala a bheith ag dh\u00e1 fhr\u00e1ma leis an BP c\u00e9anna m\u00e1 t\u00e1 a me\u00e1chain sc\u00e1la n\u00f3 a bpr\u00f3if\u00edl\u00ed aeraidinimici\u00fala \u00e9ags\u00fail.<\/p>\n\n<\/div><\/div>\n\n

\n\n

An mb\u00edonn ceann trom i gc\u00f3na\u00ed n\u00edos fearr<\/mark> chun smais a bhualadh?<\/h3>\n\n\n\n

N\u00ed g\u00e1 go mbeadh. C\u00e9 go sol\u00e1thra\u00edonn s\u00e9 n\u00edos m\u00f3 m\u00f3imintim, teasta\u00edonn neart fisici\u00fail agus uaini\u00fa den scoth go docht chun an ceann trom sin a luasgh\u00e9ar\u00fa. M\u00e1 thiteann do luas luasc\u00e1in de bharr an mhe\u00e1chain, caillfidh do smais cumhacht i nd\u00e1ir\u00edre.<\/p>\n\n<\/div><\/div>\n\n

\n\n

C\u00e9n chothroma\u00edocht is \u00e9asca do chosaint sa chluiche d\u00fabailte<\/mark>?<\/h3>\n\n\n\n

Is \u00e9 racad ceann-\u00e9adrom n\u00f3 cothrom is \u00e9asca do chosaint sa chluiche d\u00fabailte. T\u00e1 an mhais suite n\u00edos gaire do do l\u00e1mh, rud a laghda\u00edonn me\u00e1chan luasc\u00e1in go m\u00f3r agus a cheada\u00edonn malartuithe tiom\u00e1na an-tapa agus bloic chosanta imoibr\u00edocha.<\/p>\n\n<\/div><\/div>\n\n

\n\n

C\u00e9n chothroma\u00edocht a chabhra\u00edonn le glanadh sa chluiche singil<\/mark>?<\/h3>\n\n\n\n

Sol\u00e1thra\u00edonn cothroma\u00edocht at\u00e1 beag\u00e1n ceann-trom go measartha ceann-trom an m\u00f3iminteam leantach is g\u00e1 chun glanadh l\u00e1idir a bhualadh \u00f3 bhunl\u00edne go bunl\u00edne gan an gualainn a r\u00f3-oibri\u00fa, ar an gcoinn\u00edoll go bhfuil uaini\u00fa glan agat.<\/p>\n\n<\/div><\/div>\n\n

\n\n

Conas a athra\u00edonn greamanna agus sreanga<\/mark> an BP tomhaiste?<\/h3>\n\n\n\n

Nuair a chuirtear sreanga leis (a shu\u00edonn sa fhr\u00e1ma) tarraing\u00edtear an l\u00e1rionad domhantarraingthe n\u00edos airde, rud a mh\u00e9ada\u00edonn an tomhas BP. Cuireann forgreamanna tiubha mais leis ag an mbun, ag tarraingt an l\u00e1rionad domhantarraingthe anuas agus ag \u00edsli\u00fa tomhas an BP.<\/p>\n\n<\/div><\/div>\n\n

\n\n

C\u00e9n t\u00e1st\u00e1il 10 n\u00f3im\u00e9ad<\/mark> a dheimhn\u00edonn an chothroma\u00edocht cheart?<\/h3>\n\n\n\n

D\u00e9an t\u00e1st\u00e1il ar thr\u00ed ch\u00e1s go tapa ar an gc\u00fairt: d\u00e9an tiom\u00e1nt\u00e1in thapa chothroma (t\u00e1st\u00e1il ar mhoille), d\u00e9an bloic chosanta in aghaidh smais (t\u00e1st\u00e1il ar inaistritheacht), agus buail buill\u00ed glanta c\u00fal l\u00e1imhe (t\u00e1st\u00e1il ar dhoimhneacht chompordach a ghini\u00faint gan str\u00f3).<\/p>\n\n<\/div><\/div>\n\n

\n\n

An athra\u00edonn me\u00e1chan 3U vs 4U<\/mark> an pointe cothroma\u00edochta?<\/h3>\n\n\n\n

Tomhaiseann c\u00f3ras ‘U’ an me\u00e1chan statach ioml\u00e1n (m.sh., 4U is ea 80-84g), n\u00ed an chothroma\u00edocht. Mar sin f\u00e9in, beidh me\u00e1chan luasc\u00e1in i bhfad n\u00edos airde ag racad 3U n\u00edos troime a bhfuil an pointe cothroma\u00edochta c\u00e9anna go d\u00edreach aige le racad 4U, rud a fh\u00e1gann go mbraitheann s\u00e9 n\u00edos moille agus n\u00edos troime le linn gluaiseachta.<\/p>\n\n<\/div><\/div>\n<\/div>\n\n

\n
\n\n

Insamhl\u00f3ir Me\u00e1chan Luasc\u00e1in & Cothroma\u00edocht Racaid<\/h2>\n\n\n\n
\n