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高等數(shù)學(xué)(上)(中國(guó)石油大學(xué)(華東))知到智慧樹(shù)期末考試答案題庫(kù)2025年中國(guó)石油大學(xué)(華東)設(shè)函數(shù)是定義在上的函數(shù),則函數(shù)在上的奇偶性為
答案:奇函數(shù)解決相關(guān)變化率的問(wèn)題,一般會(huì)采取下列哪些步驟(
)
答案:畫(huà)出示意圖,并在圖中標(biāo)注相關(guān)變量;;用變量符號(hào)寫(xiě)出已知數(shù)據(jù),注意量綱統(tǒng)一;;正確建立個(gè)變量之間的關(guān)系;;對(duì)關(guān)系式兩邊關(guān)于時(shí)間(或其他屬性變量)求導(dǎo),得導(dǎo)數(shù)關(guān)系式;;根據(jù)已知條件,計(jì)算出待求變化率.若函數(shù)在一點(diǎn)處的左、右導(dǎo)數(shù)存在,則函數(shù)在該點(diǎn)處不一定可導(dǎo)。
答案:對(duì)函數(shù)的最值點(diǎn)一定是它的極值點(diǎn).
答案:錯(cuò)函數(shù)極限為
答案:2函數(shù)在某一點(diǎn)的導(dǎo)數(shù)是(
)
答案:函數(shù)在這點(diǎn)到它附近一點(diǎn)之間的平均變化率函數(shù)在一點(diǎn)處不連續(xù),則函數(shù)在該點(diǎn)處一定不可導(dǎo)。
答案:對(duì)函數(shù),當(dāng)時(shí)的極限為(
)
答案:不存在以下各題計(jì)算結(jié)果正確的是(
)
答案:以下各題計(jì)算結(jié)果正確的是(
)下列說(shuō)法正確的是(
).
答案:下列說(shuō)法正確的是(
).下列說(shuō)法中正確的是(
).
答案:下列說(shuō)法中正確的是(
).下列是拉格朗日中值定理的結(jié)果形式是(
)
答案:下列是拉格朗日中值定理的結(jié)果形式是(
)下列是弧微分的公式的是(
)
答案:下列是弧微分的公式的是(
)下列無(wú)窮限積分中,積分收斂的有(
)
答案:下列無(wú)窮限積分中,積分收斂的有(
)下列廣義積分收斂的是()
答案:下列廣義積分收斂的是()下列廣義積分中,計(jì)算結(jié)果為零是(
)
答案:下列廣義積分中,計(jì)算結(jié)果為零是(
)下列廣義積分中,發(fā)散的是(
)
答案:下列廣義積分中,發(fā)散的是(
)下列各式正確的是
(
).
答案:下列各式正確的是
(
).下列函數(shù)中為奇函數(shù)的是(
)
答案:下列函數(shù)中為奇函數(shù)的是(
)下列函數(shù)中為奇函數(shù)的是
(
)
答案:下列函數(shù)中為奇函數(shù)的是
(
)下列函數(shù)中為偶函數(shù)的是(
)
答案:下列函數(shù)中為偶函數(shù)的是(
)下列函數(shù)中,圖形關(guān)于
y
軸對(duì)稱的有(
)
答案:下列函數(shù)中,圖形關(guān)于
y
軸對(duì)稱的有(
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答案:data:image/png;base64,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data:image/png;base64,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
答案:data:image/png;base64,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:image/png;base64,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
答案:data:image/png;base64,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