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Find the smallest natural number which when multiplied by 123 will yield a product that ends in 2004
Solution: Assume π is the smallest natural number ππππ= π¨ Γ ππ π +ππππ ---- β When π¨=π, ππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, πππππ is not divisible by 123 When π¨=π, 9ππππ Γ·πππ=πππ Answer :π = _____
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In the following figure, if CA = CE, what is the value of π₯ ?
Solution: 6πΒ° 6πΒ° πΒ° 32Β° 36Β° β πͺπ¬π¨=β π¬πͺπ«+β π¬π«πͺ = _____Β° πͺπ¨=πͺπ¬ β β πͺπ¨π¬=β πͺπ¬π¨ = _____Β° Answer :πΒ° =πππΒ° βππΒ° βππΒ°= _____Β°
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Compute: β β β¦β β Solution: The above question can be re-written as: β β β¦β β We know that π 2 β π 2 = π+π (π βπ) = β β β¦ β = β¦ = Γ2005 2 Sum of sequence with common difference: πππ π‘ π‘πππ+ππππ π‘ π‘πππ Γππ’ππππ ππ π‘ππππ 2 Answer:
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City P is 625 kilometers from City Q. M departed from City P at 5
City P is 625 kilometers from City Q. M departed from City P at 5.30am travelling at 100 kilometers per hour, and arrived at City Q. Fifteen minutes after M left, N departed from City Q and arrived at City P travelling at 80 kilometers per hour. At what time did M and N meet together? Solution: After 15 minutes, which is 5:45am M has travelled = 100 Γ =___ ππ The distance between M and N = 625 β ___ ππ ---- β The time needed to meet = β = hours β΄ The time they meet is 5:45am hours Answer: ________________________________
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