Đào Quế Chi
Giới thiệu về bản thân
Q= 2x²–3x+1
a)thể tích của hình hộp chữ nhật đã cho là:
x(x–1) (x+1)x³
b)tại x=4,thể tích của hình hộp chữ nhật là:
4³–4=60(cm³)
5x(4x²–2x+1)–2x(10x²–5x+2)=–36
5x.4x²+5x.(–2x)+5x.1+(–2x).10x²+(–2x).(–5x)+(–2x).2=–36
20x³+(–10x²)+5x(–20x³)+10x²+(–4x)=–36
(20x³–20x³)+(–10x²+10x²)+(5x–4x)=–36
x=–36
Vậy x=–36
5x(4x²–2x+1)–2x(10x²–5x+2)=–36
5x.4x²+5x.(–2x)+5x.1+(–2x).10x²+(–2x).(–5x)+(–2x).2=–36
20x³+(–10x²)+5x(–20x³)+10x²+(–4x)=–36
(20x³–20x³)+(–10x²+10x²)+(5x–4x)=–36
x=–36
Vậy x=–36
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4
b)R(x)=P(x)–Q(x)
=(x⁴–5x³+4x–5)–(–x⁴+3x²+2x+1)
=x⁴–5x³+4x–5x⁴–3x²–2x–1
=(x⁴+x⁴)–5x³–3x²+(4x–2x)+(–1–5)
=2x⁴–5x³–3x²–2x+6
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4
a)P (x) + Q (x)
= (x⁴ – 5x³ + 4x –5 )+(–x⁴ + 3x²+2x+1)
=x⁴–5x³+4x–5–x⁴+3x²+2x+1
=( x⁴–x⁴)–5x³+3x²+(4x+2x)+(1–5)
=–5x³+3x²+6x–4