

Đồng Quỳnh Chi
Giới thiệu về bản thân



































Ta có : x = 9
=> x+1 = 10
C = x14 - (x+1)x13 + (x+1)x12 -(x+1)x11+...+ (x+1)x2 - (x+1)x + x+1
= x14 - x14 - x13 + x13 + x12 - x12 - x11 +...+ x3 + x2 - x2 - x + x +1
= 1
Ta có : x = 9
=> x+1 = 10
C = x14 - (x+1)x13 + (x+1)x12 -(x+1)x11+...+ (x+1)x2 - (x+1)x + x+1
= x14 - x14 - x13 + x13 + x12 - x12 - x11 +...+ x3 + x2 - x2 - x + x +1
= 1
Ta có : x = 9
=> x+1 = 10
C = x14 - (x+1)x13 + (x+1)x12 -(x+1)x11+...+ (x+1)x2 - (x+1)x + x+1
= x14 - x14 - x13 + x13 + x12 - x12 - x11 +...+ x3 + x2 - x2 - x + x +1
= 1
Ta có : x = 9
=> x+1 = 10
C = x14 - (x+1)x13 + (x+1)x12 -(x+1)x11+...+ (x+1)x2 - (x+1)x + x+1
= x14 - x14 - x13 + x13 + x12 - x12 - x11 +...+ x3 + x2 - x2 - x + x +1
= 1
f(a)+f(b)=f(a)+f(1−a)=100a+10100a+1001−a+101001−a=100a+10100a+100a100+10100a100=100a+10100a+100a100.100+10.100a100a=100a+10100a+10+100a10=10+100a100a+10=1(đpcm)
f(a)+f(b)=f(a)+f(1−a)=100a+10100a+1001−a+101001−a=100a+10100a+100a100+10100a100=100a+10100a+100a100.100+10.100a100a=100a+10100a+10+100a10=10+100a100a+10=1(đpcm)
f(a)+f(b)=f(a)+f(1−a)=100a+10100a+1001−a+101001−a=100a+10100a+100a100+10100a100=100a+10100a+100a100.100+10.100a100a=100a+10100a+10+100a10=10+100a100a+10=1(đpcm)
f(a)+f(b)=f(a)+f(1−a)=100a+10100a+1001−a+101001−a=100a+10100a+100a100+10100a100=100a+10100a+100a100.100+10.100a100a=100a+10100a+10+100a10=10+100a100a+10=1(đpcm)
f(a)+f(b)=f(a)+f(1−a)=100a+10100a+1001−a+101001−a=100a+10100a+100a100+10100a100=100a+10100a+100a100.100+10.100a100a=100a+10100a+10+100a10=10+100a100a+10=1(đpcm)