Why can we calculate the limit when the denominator tends to zero Although by multiplying or dividing a number (both numerator and denominator) But in this case, is it still the original function?
For example, 1 / X (when x tends to 0) can only say that x is very close to 0, but x can not take 0. Because when x = 0, it is meaningless. When the numerator and denominator tend to 0, you can multiply the numerator and denominator by an East (non-zero) at the same time
If x tends to zero in the limit, the denominator cannot be zero
limx~0(tanx-sinx)/x ^3
Is 10x-10 = 0 an equation?
An integral equation with only one unknowns and one degree of unknowns is called univariate linear equation. The usual form is ax + B = 0 (a, B are constants, and a ≠ 0). 10x-10 = 0. It is univariate linear equation with unknown X and one degree of unknowns. 10x = 10
x=1
I'm glad to answer for you
Cos (a-pi / 2) / sin (5pi / 2 plus a) × sin (a-2pi) × cos (2pi-a)
Cos (a-pi / 2) / sin (5pi / 2 plus a) × sin (a-2pi) × cos (2pi-a)
=cos(π/2 - a)/sin(π/2 +a) ×sina×cos(-a)
=sina/cosa ×sina×cosa
=Sin squared a
There are 100 simple equations in grade five,
Without decimal fraction,
X-5.7=2.15 15 5X-2X=18 3X+0.7=5 3.5×2= 4.2+x 26×1.5= 2x+10 0.5×16―16×0.2=4x 13 9.25-X=0.403 16.9÷X=0.3 X÷0.5=2.6 x+13=33 3 - 5x=80 1.8 +6x=54 6.7x -60.3=6.7 9 +4x =40
It is known that Tan α = 3
Find (1) sin α + cos α / sin α - cos α
(2)sinαcosα
Solution
(Sina + COSA) / (Sina COSA) -- numerator denominator divided by cosa at the same time
=(tana+1)/(tana-1)
=(3+1)/(3-1)
=2
sinacosa
=(sinacosa) / (Sin & # 178; a + cos & # 178; a) - the original formula divided by cos & # 178; a + Sin & # 178; a = 1
=(Tana) / (Tan & # 178; a + 1) - the numerator denominator is divided by cos & # 178; a at the same time
=3/(9+1)
=3/10
If P (- 2,4), PQ = 3, PQ is parallel to X axis, then the coordinate of point Q————
Parallel to the X axis, the ordinates are equal
-2+3=1
-2-3=-5
So Q (1,4) or (5,4)
What's four minus nine fourths,
4 is 16 out of 4. 16 out of 4 minus 9 out of 4 equals 7 out of 4
The equation of a line which is parallel to the line 2x + 3Y + 5 = 0 and whose sum of intercept on the two coordinate axes is 6 is______ .
Suppose that the linear equation is 2x + 3Y + C = 0, let x = 0 get y = − C3, let y = 0 get x = − C2, ■ − C3 − C2 = 6, let C = − 365, let 2x + 3y-365 = 0, let x = 0 get y = − C3, let y = 0 get x = − C2, ■ − C3 − C2 = 6, let C = − 365, let 2x + 3y-365 = 0, let x = 0 get 10x + 15y-36 = 0, so the answer is: 10x + 15y-36 = 0
Calculation of 2 + 7 + 12 + 17 +. 192 + 197 with simple method
Help answer urgent need
2+7+12+17+.192+197
=2+12+22+32+.+192+7+17+27+.+197
=(2+192)*20/2+(7+197)*20/2
=194*10+204*10
=1940+2040
=3980