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基礎(chǔ)飛行領(lǐng)航智慧樹知到期末考試答案+章節(jié)答案2024年中國(guó)民航大學(xué)如果一架飛機(jī)在6500英尺巡航高度飛行,其地速為173kt,耗油率為95磅/小時(shí),飛行450NM約需要多少燃油?

答案:247磅地球表面兩點(diǎn)之間大圓航線的特點(diǎn)是(

)。

答案:航線距離最短航向變化對(duì)偏流和地速的影響的說法錯(cuò)誤的是()。

答案:飛行中需要改變航跡,不能單純通過改變航向來實(shí)現(xiàn)地圖上等高線是指線上所有地點(diǎn)具有相同(

)。

答案:標(biāo)高地圖比例尺有哪三種表示形式?(

答案:數(shù)字、文字、圖解在什么條件下,場(chǎng)壓高等于相對(duì)高?

答案:標(biāo)準(zhǔn)大氣條件下飛行高度是指:

答案:飛機(jī)到某一基準(zhǔn)面的垂直距離某航線磁航線角為52°,預(yù)計(jì)偏流為+6°,則()。

答案:應(yīng)飛磁航向?yàn)?6°等時(shí)點(diǎn)的定義是:

答案:飛機(jī)繼續(xù)飛往著陸機(jī)場(chǎng)的時(shí)間與返回起飛機(jī)場(chǎng)的時(shí)間相等的點(diǎn)。全世界統(tǒng)一規(guī)范的1:100萬世界航圖釆用蘭伯特投影圖的緯度范圍是(

)。

答案:從赤道到北緯84度或南緯80度之間飛行中執(zhí)行大圓航線飛行時(shí),(

)。

答案:必須不斷改變航向飛機(jī)保持一定的航向和真空速,接近順風(fēng)或逆風(fēng)飛行時(shí),如果風(fēng)速不變,風(fēng)向變化主要引起()。

答案:偏流變化飛機(jī)在巡航飛行時(shí),高度表設(shè)置是正確的,但在下降過程中并未調(diào)到當(dāng)?shù)氐母叨缺頁苷?8.92inHg,如果機(jī)場(chǎng)標(biāo)高為500ft,高度表的功能發(fā)揮也正常,那么著陸時(shí)的高度表指示大約為()ft?(1000ft/inHg)

答案:150060米大約相當(dāng)于多少英尺?(

答案:200英尺辨認(rèn)地標(biāo)的四個(gè)要素是()。

答案:航跡、時(shí)刻、地標(biāo)特征、地標(biāo)相關(guān)位置地球上P點(diǎn)(13°S,087°E)處的UTC為11月11日16:53,則R點(diǎn)(35°N,015°E)處的UTC為(

)。

答案:11月11日16:53已知,已飛行距離92海里,偏航距離為5海里,計(jì)算出的偏航角為()。

答案:3°若風(fēng)速WS等于0,則()。

答案:DA=0°,WA=0°飛機(jī)進(jìn)近著陸中,當(dāng)下降高度到過渡高度層時(shí),高度表應(yīng)撥正到()。

答案:QNH飛機(jī)飛行過程中向右轉(zhuǎn)彎,航向()。

答案:增大風(fēng)角是哪兩條線的夾角?

答案:風(fēng)向線和航跡線空中領(lǐng)航應(yīng)解決的三個(gè)問題是:

答案:飛機(jī)的位置、航向和飛行時(shí)間已知跑道方向?yàn)?30°,空中風(fēng)280°/40kt,計(jì)算側(cè)風(fēng)分量為()kt。

答案:31100萬分之一航圖的緯線表示為(

)。

答案:同心圓弧我國(guó)統(tǒng)一使用的北京時(shí)是指(

)。

答案:東8區(qū)的時(shí)區(qū)時(shí)若地速為215公里/小時(shí),則3分鐘可飛行()。

答案:10.75公里若耗油率為13加侖/小時(shí),地速為150節(jié),飛行810公里所需油量為()。

答案:38加侖在蘭伯特投影圖上,等角航線的軌跡形狀是(

)。

答案:凸向赤道的曲線國(guó)際民航組織采用哪種世界大地坐標(biāo)系作為基準(zhǔn)坐標(biāo)?

答案:WGS84利用經(jīng)驗(yàn)法則修正TAS與IAS的誤差,具體方法是:

答案:高度每變化6000ft,修正表速的10%;溫度每變化5°C,修正表速的1%氣壓高度表的撥正值QFE的含義為()。

答案:場(chǎng)面氣壓飛機(jī)飛行高度為10000ft,空中大氣溫度為-10°C,表速為170kt,則真空速為()。

答案:194kt如果外界大氣溫度為+8°C,飛行高度層3600m,必須使用多大的修正表速,才能達(dá)到保持計(jì)劃高度上所申報(bào)的真空速TAS180kt?

答案:146kt一氣球06:37從A點(diǎn)岀發(fā),氣象風(fēng)290°,6kt;08:47時(shí)氣球應(yīng)位于(

)。

答案:A點(diǎn)110°方位13海里地圖三要素指的是(

)。

答案:地圖比例尺、地圖投影、地圖符號(hào)氣壓式高度表撥正值QNH,高度表指示()。

答案:修正海平面氣壓高度關(guān)于等角正割圓錐投影圖上長(zhǎng)度失真情況正確的是(

)。

答案:兩條標(biāo)準(zhǔn)緯線上沒有長(zhǎng)度失真在1:100萬的航空地圖上,用向量尺量航線,從向量尺上讀取的角度是(

)。

答案:真航線角蘭伯特投影圖不存在(

)失真。

答案:角度墨卡托投影圖屬于(

)。

答案:等角投影航線MC310°,飛機(jī)保持航向MH315°,飛行了一段時(shí)間后,發(fā)現(xiàn)飛機(jī)偏航TKE-2°,則空中實(shí)際偏流角為

答案:-7°在1:100萬航圖上,圖上10厘米代表實(shí)地距離(

)。

答案:100公里如果塔臺(tái)報(bào)告地面風(fēng)向010°,風(fēng)速18kt,確定在07跑道著陸的側(cè)風(fēng)分量約為()。

答案:15kt辨認(rèn)地標(biāo)的三個(gè)環(huán)節(jié)是()。

答案:對(duì)正地圖、確定范圍、觀察辨認(rèn)關(guān)于磁羅盤羅差的說法哪個(gè)正確?()

答案:同一飛機(jī)的航向不同時(shí)羅差不同磁羅盤讀數(shù)為265°,磁差為33°W,羅差為3°E,則真航向?yàn)椋?/p>

)。

答案:235°過渡高度層(TL)的基準(zhǔn)面是()。

答案:1013hPa氣壓面飛行中飛行員須填寫相關(guān)表格,檢驗(yàn)領(lǐng)航工作質(zhì)量和迷航后推測(cè)飛機(jī)位置的依據(jù)是()。

答案:領(lǐng)航記錄表當(dāng)氣壓高度表的氣壓刻度窗調(diào)至QNH時(shí),高度表將指示()。

答案:修正海平面氣壓高度地球上F點(diǎn)(46°N74°E)處的地方時(shí)為6月16日14:30,則G點(diǎn)(83°N117°W)處的地方時(shí)為(

)。

答案:6月16日01:46飛行中測(cè)出DA+3°,TKE-1°,表明飛機(jī):

答案:偏在航線上風(fēng)面在FL270巡航飛行時(shí),高度表設(shè)置是正確的,但在下降過程中并未調(diào)到當(dāng)?shù)氐母叨缺頁苷?0.92inHg,如果機(jī)場(chǎng)標(biāo)高為1500ft,高度表的功能發(fā)揮也正常,那么著陸時(shí)的高度表指示大約為:(1000ft/inHg)

答案:500ft只要有側(cè)風(fēng),就一定有()。

答案:偏流風(fēng)角為0°表明:

答案:順風(fēng)為了便于飛行后檢查,飛行記錄本中應(yīng)記下的內(nèi)容之一是()。

答案:飛行中遇上了強(qiáng)烈不穩(wěn)定氣流作用真航線角為179°;真空速135kt;氣象風(fēng):045°/23kt,計(jì)算應(yīng)飛真航向和地速(

)。

答案:171°、150公里/小時(shí)CTAF指的是

答案:公共交通資訊頻率地速向量和真空速向量的夾角是()。

答案:偏流1:100萬世界航圖不存在(

)。

答案:角度失真填寫領(lǐng)航計(jì)劃表時(shí),目視飛行規(guī)則條件下飛行,應(yīng)填寫字母:

答案:V飛機(jī)偏在航線左側(cè),偏航距離規(guī)定為()。

答案:負(fù)沿航線飛行時(shí),側(cè)風(fēng)增大,則()一定增大。

答案:偏流角沒有角度失真的航圖叫做(

)。

答案:等角投影圖若航向、空速、風(fēng)向不變,飛機(jī)接近正側(cè)風(fēng)飛行,風(fēng)速變化,主要引起()。

答案:偏流變化標(biāo)準(zhǔn)大氣條件下,飛行高度在5000米以下,保持一定的表速飛行,當(dāng)飛行高度每升高1000米,真空速將:

答案:增大表速的5%磁航線角(MC)188°,磁差(ΔMV)偏東2°,真空速(TAS)115節(jié),磁航向183°,地速110節(jié),則空中風(fēng)風(fēng)向和風(fēng)速為:()

答案:125°,11kts航圖上等高線密集地方的地形(

)。

答案:陡峻在航圖上,用領(lǐng)航向量尺量取的角度是(

)。

答案:真航線角飛機(jī)預(yù)計(jì)巡航速度為120kt,填寫領(lǐng)航計(jì)劃表時(shí),應(yīng)填寫:

答案:N0120

答案:87ktdata:image/png;base64,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