Xiao Ming and Xiao Gang collect digital cards. Xiao Ming's cards account for 16 / 11 of the total. If he gives 15 cards to Xiao Gang, they will have the same number. How many cards do they have in total?

Xiao Ming and Xiao Gang collect digital cards. Xiao Ming's cards account for 16 / 11 of the total. If he gives 15 cards to Xiao Gang, they will have the same number. How many cards do they have in total?


15 × 2 = 30 sheets
The total number is: 30 ÷ [11 / 16 - (1-11 / 16)] = 80 sheets



Xiao Ming and Xiao Gang are quarreling. The teacher comes to them. At this time, they are very nervous
(fill in the allegorical sayings in brackets)


Fifteen buckets to draw water - seven up and eight down



What unit of measurement do Americans use to measure height and weight?
How much weight does "145 lbs" refer to? How to convert it to kilogram?
How high does "5'9" refer to? How to convert it to cm?


LBS is the pound force, 1lbs = 0.453kg, 145lbs = 65.7kg
5'9 "means 5 feet 9 inches, 1 foot = 12 inches, 1 inch = 2.54 cm
So 5'9 "= 69" = 175 cm



Reading questions of sixth grade father and son exercise book
"The red sun is rising in the distance" implies ();
This is a human tragedy. Why does it happen?


"The red sun is rising in the distance" implies that the victory of a just war is in sight;
This is a tragedy between people. Why did it happen? A: because the German invasion launched this unjust war



20 and 30, 14 and 21, 20 and 30, 15 and 60


60,42,60,60



The solution of 3-6-x-5-x-4 = 2x + 2-2 and the value of x-6-x = 1-2,


It's (3-x) / 6 - (x-4) / 5 = (2x + 2) / 3 + 2



The counterexample to prove that the proposition "if x (x + 2) = 0, then x = - 2" is a false proposition is?


x(x+2)=0
It also holds when x = 0
But obviously not x = - 2



It is known that the sequence {an} is an arithmetic sequence with non-zero tolerance, A1 = 1. If a1a2a5 is an arithmetic sequence, the general term formula can be obtained


Solution A1 = 1 A2 = 1 + D A5 = 1 + 4D
A1a2a5 is equal proportion, so (1 + D) ^ 2 = 1 * (1 + 4D)
D ^ 2-2d = 0 d = 2 D = 0 (rounding)
So an = a1 + (n-1) d
=1+(n-1)*2
=2n-1



Given that the maximum value of F (x) = - x ^ 2 + MX + 1 in the interval [- 2, - 1] is the maximum value of function f (x), then the value range of M is


f(x)=-x²+mx+1
Maximum = maximum
So the axis of symmetry is in the interval [- 2, - 1]
So the axis of symmetry: x = m / 2 - 2



First simplify, then evaluate
a^2+ab-ac/a^2-ab·(a-b)^2-c^2/a^2+2ab+b^2÷a^2-(b-c)^2/b^2-a^2.
Where a = 1, B = - 2, C = - 3


(a²+ab-ac)/(a²-ab)·[(a-b)²-c²]/(a²+2ab+b²)÷[a²-(b-c)²]/(b²-a²)=a(a+b-c)/[a(a-b)]·(a-b-c)(a-b+c)/(a+b)²...