<em>621 пятдесятая =12 целых 21пятдесятая</em>
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№1 а) (x²+2)²-4(x²+2)+4 = [ формула сокращенного умножения а²-4а+4=(а-2)²]
= ( x²+2-2)²=(x²)²=x⁴
б)а²-х²-6х-9= a² - (x+3)²= (a - x-3)(a+x+3)
№2 а) (2-х)(2+х)(х-1)+х²(х-1)= (x-1) ( (2-x)(2-x) +x²)= (x-1) (4-x²+x²)=(x-1)·4
б) (х-5)²-4(х+5)²= (x-5)² - (2(x+5))²= (x-5-2(x+5)) ·(x-5 +2(x+5))=
=(x-5-2x-10)(x-5+2x+10)=(-x-15)(3x+5)=-(x+15)(3x+5)
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X=π/2-y
cos(π/2-y)-cosy=-√2
-2sin(π/4-y)*sinπ/4=-√2
-2*√2/2*sin(π/4-y)=-√2
sin(π/4-y)=1
cos(π/4+y)=1
π/4+y=2πn
y=-π/4+2πn⇒x=3π/4+2πn
y=7π/4=315гр∈(0;360)
{z+3>3z-1⇒3z-z<3+1⇒2z<4⇒z<2
{5z-1>6-2z⇒5z+2z>6+1⇒7z>7⇒z>1
{z-3<0⇒z<3
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x∈(1;2)
{0,7(1+5z)<0,5(z+1)+3z⇒0,7+3,5z<0,5z+0,5+3z⇒3,5z-3,5z<-0,7 нет решен
{2z-(2-1,7)>6,7⇒2z-0,3>6,7⇒2z>7⇒z>3,5
x∈∅
Одиннаково эти числа ни как не могут делиться.