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If you believe in fate, why do you need to tell fortunes? The main thing is to change fate. Do you know how many killings you have to create in a day to open a restaurant?
Honor your parents and be a vegetarian. Do not do all evil, but do all good. Accumulate yin virtue, be kind and charitable.
Each one can change fate, it really can change. Immortals are made by mortals, and God does not lose kind-hearted people. You want to ask for immortals rather than be immortals yourself, your thoughts and practices are consistent with immortals, aren't you immortals?
Sometimes there must be in life, and there is nothing to force in life. Even if you can ask for it, it will not be worth the loss. Fate does exist, I have seen a fortune teller, accurate.
Since then I've understood that people are doing and the sky is watching. So I want to help everyone change their fate. Summarize the four words [accumulate virtue and do good], I hope it can help you.
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From left to right, the upper row is set to a, b, and the lower row is c, then there is a=
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I don't know who came up with the question, this can't be solved at all.
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From the formula to know the fruit 4
From the second formula to know the lipstick to get 188
From the three formulas it is known that the basket gets 31
Basket + fruit + lipstick = 31 + 4 + 188 = 223
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The triangle is 4, the circle is 6, the pentagram is 3
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The round shape is 4
The triangle is 6 and the pentagram is 3
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6,3,4 I am a primary school cultural metropolis. None of you. What kind of IQ are you.
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How much is the last one, I can't see clearly.
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First of all, in order to facilitate writing, replace the original symbol with a, b, c, d, e by b+c=c, to obtain b=0, ae-cd=cc
a*10+e-c*10-d=c*10+c
10a-21c+e-d=0
9a-22c-2d+a+c+d+e=0
a+c+d+e=d*10
9a+8d-22c=0
The value of 22c is 22, 44, 66, 88, 1109a, and the value of 9, 18, 27, 36, 45, 54, 63, 72, and 818d is 8, 16, 24, 32, 40, 48, 56, 64, 7218+48=66, a=2, and d=6
27+72=99,a=3,d=9②
36+8=44,a=4,d=1③
45+32=77,a=5,d=4④
54+56=110,a=6,d=7⑤
72+16=88,a=8,d=2⑥
Because a+c+d+e=d*10, d<4
Only , conformity, a=4, d=1, combined with ae-cd=cc
When c = 2, e = 3
Otherwise, it is not eligible.
A=8, D=2, bound to ae-cd=cc
When c = 4, e = 6
Finally, combined with a+c+d+e=d*10, the first two solutions are satisfied, so there are 1: a=4, b=0, c=2, d=1, e=32: a=8, b=0, c=4, d=2, e=6
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