17. ÞØÚÇä ÃÍÏåãÇ äÇÞÕ æÇáÂÎÑ ÒÇÆÏ åæ C1 ßá ãäåãÇ íãÑ ãä ÈÄÑÉ ÇáÇÎÑ ¡ äÞØ ÊÞÇØÚåãÇ ÊãËá ÑÄæÓÇ áãÖáÚ ãÓÇÍÊå ÊÓÇæí
\[\int_{ - 2}^a {\left( {2x + 2} \right)} \,dx\]
ÝÌÏ ÞíãÉ a.
17. ÞØÚÇä ÃÍÏåãÇ äÇÞÕ æÇáÂÎÑ ÒÇÆÏ åæ C1 ßá ãäåãÇ íãÑ ãä ÈÄÑÉ ÇáÇÎÑ ¡ äÞØ ÊÞÇØÚåãÇ ÊãËá ÑÄæÓÇ áãÖáÚ ãÓÇÍÊå ÊÓÇæí
\[\int_{ - 2}^a {\left( {2x + 2} \right)} \,dx\]
ÝÌÏ ÞíãÉ a.
18. F1, f2 åãÇ ÈÄÑÊÇ c1 ¡ æÇä ( p(6 , 0 ¡ ÌÏ ÈÚÏí ÃßÈÑ ãÓÊØíá íæÖÚ ÏÇÎá ÇáãËáË f 1 f 2 p
19. ÈÑåä Ãä y = x , y = -x åãÇ ãÓÊÞíãÇä ãÞÇÑÈÇä (ãÍÇÐíÇä) ááãäÍäí C 1 .
ÇáÊÚÏíá ÇáÃÎíÑ Êã ÈæÇÓØÉ ÎÇáÏ ÝÑÍÇä ; 01-06-2017 ÇáÓÇÚÉ 09:44 PM
20. ÈÑåä Ãä ÌÒÆí ÇáãäÍäí c 1 íÍÞÞÇä ãÈÑåäÉ Ñææá æÚáì ÇáÝÊÑÉ [ 1 , 1 -] .
21. ÇÐÇ ßÇä ÇáãÓÊÞíã x -2y + k = 0 ããÇÓÇ ááãäÍäí C1 ÝÌÏ Þíã k ÇáããßäÉ
ó22. ÚäÏ ÇáäÞØÉ ( 1 - , 2) ÑÓã ããÇÓ ááãäÍäí c1 æÚãæÏÇ Úáíå ¡ ÌÏ ÇáãÓÇÍÉ ÇáãÍÏÏÉ ÈÇáããÇÓ æÇáÚãæÏ Úáíå æã꾄 ÇáÓíäÇÊ ÈÃÑÈÚ ØÑÞ ãÎÊáÝÉ Úáì ÇáÃÞá.
ÇáÐíä íÔÇåÏæä ÇáãæÖæÚ ÇáÂä: 1 (0 ãä ÇáÃÚÖÇÁ æ 1 ÒÇÆÑ)
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