Three digit divided by one digit division! Please give more points! The more the better!

Three digit divided by one digit division! Please give more points! The more the better!


490÷7= 240÷6= 320÷8= 540÷9=
436÷6= 840÷4= 108÷6= 378÷9=
432÷3= 175÷7= 205÷5= 689÷3=
420÷7= 540÷6= 320÷4= 540÷3=
444÷6= 640÷4= 606÷6= 279÷9=
732÷3= 476÷7= 505÷5= 689÷3=



The sum of a number and its 2 / 3 is 4 / 5. What's the number


4/5÷ (1+2/3)=12/25



What number is more than 7 out of 8 and 1 out of 6


7/8+1/6=42/48+8/48=50/48=25/24



It is known that the function FX is an even function defined on (- infinity, infinity). When x belongs to (- infinity, 0), FX = 4 of x-xs
Then, if x belongs to (0, + infinity), FX=


When x0, - x0, f (x) = - x-x ^ 4



English translation
Translation
What color hat do you want·······


Which color of the hat do you want?



How many centimeters is four foot four inch eight


1 foot = 10 inches
1 meter = 3 feet = 30 inches = 100 cm
1 inch = 10 / 3cm
4 feet 4 inches 8 = 44.8 inches = 448 / 3cm ≈ 149.3cm



If the x power of 3 is equal to the fourth power of 9, then x =?
above


The fourth power of nine is equal to the eighth power of three, x = 8



As soon as he saw me


Once he sees me



It is proved that the square difference of any two adjacent odd numbers is a multiple of 8


Let an odd number be 2x + 1 and the other be 2x-1 (x is an integer)
(2x+1)^2-(2x-1)^2
= (4x^2+4x+1)-(4x^2-4x+1)
=8x
It can be seen that the square difference of two adjacent odd numbers is a multiple of 8



How to find the derivative at the piecewise point of piecewise function?
Can we find out the derivative functions on the left and right sides and then find out the limit on the left and right sides?


It's better to use the definition to calculate the left and right derivatives. If the left and right derivatives exist and are all a, then the derivative is a. the advantage of doing so is to avoid mistakes. If you want to use the derivative function of the left and right correspondence rule, you can use the derivative limit theorem: F (x) is continuous in the neighborhood of x0, and it can be derived in the neighborhood of decentralization, LIM (x → x0, f '(x) = a, then f' (x0) = a