Input 2 integers, find the greatest common divisor, the least common multiple. C language

Input 2 integers, find the greatest common divisor, the least common multiple. C language

Input two positive integers m and N to find the greatest common divisor and the least common multiple. Use the division method to find the greatest common divisor. Algorithm description: m computes the remainder of n as a, if a is not equal to 0, then M 0) {M 0)}_ cup = m; n_ cup = n; res = m_ cup % n_ cup; while (res != 0) { m_ cup = n_ cup; n_ cup = re...

In △ ABC, ab = AC, the center line BD on AC divides the perimeter of the triangle into two parts of 24cm and 30cm, and calculates the three sides of the triangle

Let AB = AC = x, if AB + ad = 24cm, then: x + 12x = 24  x = 16, the perimeter of the triangle is 24 + 30 = 54cm, so the three sides are 16, 16 and 22 respectively; if AB + ad = 30cm, then: x + 12x = 30  x = 20 ∵ the perimeter of the triangle is 24 + 30 = 54cm, so the three sides are 20, 20 and 14 respectively

It is known that the greatest common divisor of a and B is 15. The least common multiple is 90. How many are the two numbers

90/15=6
6 = 1 * 6, or 6 = 2 * 3
So Party A and Party B are 1 * 15 = 15,6 * 15 = 90 or 2 * 15 = 30,3 * 15 = 45 respectively

Given that the cubic function y = f (x) has three zeros x1, X2, X3, and the tangent slope at point (Xi, f (XI)) is ki (I = 1,2,3), then 1 / K1 + 1 / K2 + 1 / K3=_____

Let f (x) = a (x-x1) (x-x2) (x-x3) f '(x) = a (x-x1) (x-x2) + a (x-x2) (x-x3) + a (x-x1) (x-x3), P = a (x1-x2) (x2-x3) (x1-x3) K1 = f' (x1) = a (x1-x2) (x1-x3) = P / (x2-x3) K2 = f '(x2) = a (x2-x1) (x2-x3) = P / (x3-x1) K3 = f' (x3) = a (x3-x1) (x3-x2) = P / (x)

Unit 4 words of seventh grade English textbook

Where's = where is table bed dresser dresser bookcase bookcase They're = they are on Don't = do

As shown in the figure, if the parabola y = - x2 + 2 (M + 1) x + m + 3 intersects the X axis at two points a and B, and OA: OB = 3:1, then M=______ ．

Let a (3a, 0), B (- A, 0), 2A = 2 (M + 1) 3a · (− a) = − 3

A natural number, divided by 5, the remainder is 2, divided by 7, the remainder is 4. What is this number?
How is it calculated? It's the smallest

The first natural number is 32
5×7=35
The following natural number can be expressed as: 32 + 35x (x ≥ 1)
All natural numbers that meet this condition are: 32 + 35x (integers with X ≥ 0)

The curve represented by polar coordinate equation 5 ρ Cos2 θ + ρ - 24 = 0 is?

Transformation formula: x = ρ cos θ, y = ρ sin θ, Tan θ = Y / x, x + y = ρ 5, ρ cos 2 θ + ρ - 24 = 0 5 ρ (COS θ - sin θ) + ρ - 24 = 0 5 ρ cos θ - 5, ρ sin θ + ρ - 24 = 0 5 (ρ cos θ) - 5 (ρ sin θ) + ρ - 24 = 0 5 x - 5Y + X +

(a^2+b^2)-4a^2b^2

The original question should be (a ^ 2 + B ^ 2) & # - 4A ^ 2B ^ 2!
=(a²)²＋(b²)²＋2a²b²－4a²b²
=(a²)²＋(b²)²－2a²b²
=(a²－b²)²
=(a＋b)²(a－b)²

In the same coordinate system, draw the image of functions Y1 = 2X-4 and Y1 = - 2x + 8,
(1) When x takes what value, 2X-4 > 0?
(2) When x takes what value, - 2x + 8 > 0?
(3) When x takes what value, 2X-4 ＞ 0 and - 2x + 8 ＞ 0 hold at the same time?
(4) Find the area of the triangle surrounded by the image and x-axis of the functions Y1 = 2X-4 and y2 = - 2x + 8

(1) When x > 2, 2X-4 > 0;
(2) When x < 4, - 2x + 8 > 0;
(3) When 2 ＜ x ＜ 4, 2X-4 ＞ 0 and - 2x + 8 ＞ 0 hold simultaneously;
(4) Because when 2X-4 = - 2x + 8, it can form a triangle with the X axis. So when x = 3, y = 2. The height of the enclosed triangle is 2, the bottom edge is 2, and it is isosceles triangle, s = 2 × 2 × 1 / 2 = 2