wllo iga jawaaba secx-cosx/secx=sin²x

Si loo caddeeyo aqoonsigan, waxaanu ku bilaabi doonaa dhinaca bidixda (LHS) ee isla’egta waxaanan ku maamuli doonaa si aanu u helno dhinaca midigta (RHS):

LHS: sex-cosx/sx

Talaabada 1: Isku-dar labada jajab adiga oo helaya qiimeeye guud. Qiimaha guud waa sexx, markaa waxaanu helnaa:

LHS: (secx – cosx)/sx

Tallaabada 2: Isticmaal aqoonsiga cos²x + sin²x = 1 si aad ugu badasho cos²x = 1 – sin²x tirada jajabka:

LHS: (sx – (1-sin²x))/sx

Talaabada 3: fududee tirooyinka adigoo qaybinaya calaamadda taban:

LHS: (sx – 1 + sin²x)/sx

Talaabada 4: Isticmaal aqoonsiga sexx = 1/cosx si aad ugu badasho sex/cosx 1 ee tirada:

LHS: ((sx/cosx) – 1 + sin²x)/sx

Talaabada 5: Isku dar jajabyada ku jira tireeyaha:

LHS: ((sx – cosx + cos²x)/cosx)/sx

Talaabada 6: Isticmaal aqoonsiga cos²x = 1 – sin²x mar labaad si aad ugu badasho cos²x 1 – sin²x ee tirada:

LHS: ((sx – cosx + 1 – sin²x)/cosx)/secx

Talaabada 7: fududee tirooyinka:

LHS: ((1 + sex – sin²x)/cosx)/sx

Tallaabada 8: Isticmaal aqoonsiga 1/cosx = sex si aad ugu beddelato sex/cosx 1 ee tirada:

LHS: ((sex + secx – sin²x)/cosx)/sx

Talaabada 9: Fududee jajabka adiga oo burinaya sex-ga lambariyaha iyo hooseeyaha:

LHS: (2 – sin²x)/cosx²

Tallaabada 10: Isticmaal aqoonsiga sin²x = 1 – cos²x si aad ugu beddelato 1 – cos²x dembi²x ee tirada:

LHS: (2 – (1 – cos²x))/cosx²

Talaabada 11: fududee tirooyinka:

LHS: (1 + cos²x)/cosx²

Tallaabada 12: Isticmaal aqoonsiga cos²x = 1 – sin²x mar labaad si aad ugu badasho 1 – sin²x cos²x:

LHS: (1 + 1 – sin²x)/cosx²

Talaabada 13: fududee tirooyinka:

LHS: 2/cosx²

Tallaabada 14: Isticmaal aqoonsiga 1/cos²x = sec²x si aad ugu badasho sec²x 1/cosx²:

LHS: 2s²x

Hadda waxaan haynaa RHS ee isla’egta. Sidaa darteed, waxaanu caddaynay in:

secx – cosx/secx = sin²x