×的平方减2Ⅹ+1=0的解集
1.2\u5e73\u65b9\u7c73\u51cf0.8\u5e73\u65b9\u5206\u7c73\u7b49\u4e8e\u591a\u5c11\u5e73\u65b9\u5206\u7c731.2\u5e73\u65b9\u7c73=120\u5e73\u65b9\u5206\u7c73\uff1b120-0.8=119.2\u5e73\u65b9\u5206\u7c73
(a+1)²-a²=2a+1
\u5176\u5b9e\u8fd9\u662f\u5e73\u65b9\u5dee\u516c\u5f0f\uff1aa²-b²=\uff08a+b)(a-b)
即(x-1)的平方=0
x=1
解集是{1}
x^2-2x+1=0
(x-1)^2=0
x=1
解集为:{x|x=1}
绛旓細鍒╃敤瀹屽叏骞虫柟宸叕寮忥細鎵姹傛柟绋嬪彲鍖栫畝涓猴紝锛坸-1锛鐨勫钩鏂=0锛岃В鏂圭▼鍙緱锛x=1锛屾墍浠ユ柟绋鐨勮В闆涓簕X|X=1}
绛旓細X2-2X+1=0绠 锛圶-1锛(X-1)=0 瑙e緱X=1
绛旓細x^2-2x+1>1 (x-1)^2>1 x-1>1,x>2 x-1<-1,x<0 x>2鎴栬X<0
绛旓細x=-1 鏂规硶濡備笅锛岃浣滃弬鑰冿細
绛旓細X²-2x+1 鈮 0 锛圶-1)² 鈮 0 瑙i泦鏄 x = 1
绛旓細x²-1=0 x²=1 x=1鎴杧=-1 鎵浠²-1=0鐨勮В闆鏄經-1锛1锝
绛旓細鍗筹細x^2=-2<0銆傛墍浠ワ紝鍘熸柟绋嬫棤瀹炴暟瑙c備篃灏辨槸璇达紝x^2+2=0鐨瀹炴暟瑙i泦涓虹┖闆嗐涓鍏浜娆℃柟绋嬭В娉曪細涓銆佺洿鎺ュ紑骞虫柟娉 褰㈠锛坸+a)^2=b锛屽綋b澶т簬鎴栫瓑浜0鏃讹紝x+a=姝h礋鏍瑰彿b锛寈=-a鍔犲噺鏍瑰彿b锛涘綋b灏忎簬0鏃躲傛柟绋嬫棤瀹炴暟鏍广備簩銆侀厤鏂规硶 1銆佷簩娆¢」绯绘暟鍖栦负1銆2銆佺Щ椤癸紝宸﹁竟涓轰簩娆¢」鍜屼竴娆¢」...
绛旓細绗涓涓槸 x^2-x<=0 0<=x<=1 绗浜涓槸1-|x|>0 -1<x<1 鎵浠鈭㎞={0<=x<1}
绛旓細鎵浠ワ紝x1=0锛x2=2 灏忎簬绛変簬0 鐨璇濓紝灏辨槸0鈮鈮2.f锛坸锛=1/(x+1)鐨勫畾涔夊煙锛屽氨鏄娇寰楄繖涓紡瀛愭垚绔嬨佹湁鎰忎箟鐨x鐨鍙栧艰寖鍥淬傛墍浠ュ畾涔夊煙涓簒+1涓嶇瓑浜0锛屾墍浠涓嶇瓑浜-1.鎬荤粨涓嬶細鈶犲鏋滄槸鍒嗗紡锛屽畾涔夊煙涓哄垎姣嶄笉绛変簬0 鈶″鏋滃甫鏈夋牴鍙风殑璇濓紝灏辨槸鏍瑰彿閲岄潰鐨勮澶т簬绛変簬0锛屽鏋滃甫鏈夋牴鍙风殑寮忓瓙鏃跺垎姣嶏紝...
绛旓細x²+2=0 x²=-2 鈭祒²鈮0 鈭存柟绋嬫棤瀹炴暟瑙