نقل قول mansfa
با سلام
با یک تست هوش ریاضی در خدمت شما هستیم
علامت سوال چه عددی خواهد بود؟
( با ذکر علت )
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)
سلام
به نظر من میشه 27.
دلیل:
عدد بالا سمت چپ به توان عدد پایین سمت راست میرسه و منهای عدد پایین سمت چپ میشه و عدد بالا سمت راست بدست میاد. با مثال بهتره بگم: تو مربع اولی 3 به توان 2 شده 9 منهای 1 میشه 8. تو مربع دومی 4 به توان 1 میشه 4 منهای 3 میشه 1. تو مربع سومی 5 به توان 3 میشه 125 منهای 2 میشه 123. تو مربع چهارمی 8 به توان 2 میشه 64 منهای 6 میشه 58 و درنتیجه در مربع پنجمی و آخری 3 به توان 3 میشه 27 منهای صفر میشه همون 27.