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Because angle bac=120 so angle 2 + angle 3 + 120 = 180 angle 2 + angle 3 = 60 (1).
Because angle 1 = angle 2 so 2 * angle 2 + (180 - angle 4) = 1802 * angle 2 - angle 4 = 0 (2).
1) + (2) get.
3 * angle 2 = 60
Angle 2 = 20 because angle 1 = angle 2 so angle 1 = 20
Angle DAC = 120 - Angle 1
Angular dac=100
1) If there is a type A drink x bottle, then a type B (100-x) bottle.
20x+30(100-x)<=2800
40x+20(100-x)<=2800
The solution is 20<=x<=40
So there are 21 scenarios:
Scheme 1, 2, 3, 4 5 ....Twenty twenty-one.
A (bottle) 20 21 22 23 24 ....39 40b (bottle) 80 79 78 77 76 ....61 602) because of the cost) "cost).
Therefore, option 21 is the least costly.
Detailed enough.
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The first question, the answer is 100 degrees, right?
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Question 1: Angle 4 = Angle 3 = 2 Angle 2
Then the 3 times angle 2 + 120 = 180 degrees (the sum of the 3 angles and the inner angles) then the angle 2 = 20 then dac=100
Question 21) 20x+40(100-x)<=2800, 30x+20(100-x)<=2800
So 60<=x<=80 x is an integer with 21 solutions.
2) Cost = so the bigger the x, the better to take 80
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1.Solution: a +3a +a-4=a +2a +(a +a-1)-3=a +2a -3=a(a +a)+a -3=a +a-1-2=-2
2.Solution: (x -y )-2x y-4xy )-2(-y +xy) =x -y -2(x y-xy -xy) +2y -2xy = x -y -2(-3-xy) 2y -2xy
x³-y³+6+2xy²+2y³-2xy²=x³+y³+6=10+6=16
There's nothing wrong with the question, it's too simple.
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There are student A and dormitory room B.
then a=4b+20
b-1b-15 then b=6, a=44
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There are x dormitory rooms and a number of occupants y
Then 4x+20=y
y 85 then y > 40
In addition, y 8>x-1
then x<7
then x=6 and y=44
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We're happy to answer for you!
There are x dormitories and y people, and the equation 4x+20=y 8(x-1)=y can be obtained from the question
The solution is x=7, y=48
Therefore, there are 7 dormitories with 48 people.
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15. b^2-ab+4a=0
b^2=ab-4a
Original = (4a 2) [a(b-4)] 1 (a-b) -a b * 4 b
4a) (b-4)(a-b) -4a b 2(4a) (ab-b 2-4a+4b) -4a b 2(4a) [b 2-ab+4a)+4b] -4a b 2(ab) b 2 - 4a huai ran zai b 2
ab - 4a)/b^2
ab - 4a)/(ab - 4a)
1/n =n/mn + m/mn = m+n)/mn=1/(m+n)
m+n)^2 = mn
m^2 + 2mn + n^2 = mn
m^2 + n^2 = mn
n m + m lead n = n 2 mn + m 2 segment min mn = (n 2 + m 2) mn = -mn mn = -1
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15. b 2-ab + 4a = 0, shift term, 4a = b (a-b).
2a b) 2*1 (a-b)-a b b 44a 2 b 2(a-b)-4a b 2
4a/b(a-b)
1 m+1 n=1 slow mode empty (m+n).
Denominator, n(m+n)+m(m+n)=mn
m^2+mn+n^2=0
m^2+n^2=-mn。
Thus code infiltration, n m + m n = (m 2 + n 2) mn = -1.
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1.Proto-spine pants = 4a2 [b2(a-b)]-4a b24ab [b2(a-b)].
4a/[b(a-b)]
ab-b2)/[b(a-b)]
2.This question is incorrect!
The normal solution should be: from the known, Fushino source (m+n) mn=1 (m+m)m2+mn+n2=0 - (1).
The original is missing = (m2+n2) mn=(-mn) mn=-1, but equation (1) actually has no solution (m,n≠0,m+n≠0).
The first question is very simple, in the ratio, the product of the two internal terms is equal to the product of the two external terms, and the two internal terms are the reciprocal of each other, that is, the product is equal to 1, then the product of the two external terms is of course equal to 1, that is to say, one external term is 1 15, and the other external term is 15. For example, 1 15:1 5=5: >>>More
Solution: (1)f(x)=3x+2,x<1
f(x)=x²+ax,x≥1 >>>More
The sum of the inner angles of the sides is (n-2)*180, and the inner angles are less than 1801125=6*180+45, so the sum of the undercounted inner angles is 180-45=135 >>>More
Tree. Since the number of trees planted by the first student is 1 2 of the other three, the number of trees accounted for 1 3 of the total can be found for the other two 1 4 and 1 5 of the total >>>More
Wait, I'll draw you a picture.
The second problem itself requires the integral of the area enclosed by x=0 x=1 y=0 y=1. >>>More