2026年初中毕业升学真题详解七年级数学下册苏科版江苏专版第34页答案
$<[PLHD98_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD74_never_used_51bce0c785ca2f68081bfa7d91973934]><$|paragraph|$>:<[EOGP_never_used_51bce0c785ca2f68081bfa7d91973934]><[botu_never_used_51bce0c785ca2f68081bfa7d91973934]><[SPEAK_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD87_never_used_51bce0c785ca2f68081bfa7d91973934]><$|FCResponseEnd|$><[PLHD97_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD43_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD82_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD58_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD96_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD86_never_used_51bce0c785ca2f68081bfa7d91973934]><[eou_never_used_51bce0c785ca2f68081bfa7d91973934]><$|image|>:<|image|$>:<reflection_never_used_51bce0c785ca2f68081bfa7d91973934><[PAD_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD71_never_used_51bce0c785ca2f68081bfa7d91973934]></doubaothinking_never_used_51bce0c785ca2f68081bfa7d91973934>$$<[PLHD80_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD82_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD71_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD80_never_used_51bce0c785ca2f68081bfa7d91973934]><[UNK_never_used_51bce0c785ca2f68081bfa7d91973934]><[CLS_never_used_51bce0c785ca2f68081bfa7d91973934]><reflection_never_used_51bce0c785ca2f68081bfa7d91973934><[PLHD99_never_used_51bce0c785ca2f68081bfa7d91973934]></doubaothinking_never_used_51bce0c785ca2f68081bfa7d91973934></reflection_never_used_51bce0c785ca2f68081bfa7d91973934></seed:tool_call_never_used_51bce0c785ca2f68081bfa7d91973934><[EOI_never_used_51bce0c785ca2f68081bfa7d91973934]><[audio_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD95_never_used_51bce0c785ca2f68081bfa7d91973934]></RichMediaReference></answer_never_used_51bce0c785ca2f68081bfa7d91973934><[/audio_never_used_51bce0c785ca2f68081bfa7d91973934]><[EOGP_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD55_never_used_51bce0c785ca2f68081bfa7d91973934]><$|video|$>:<[PLHD56_never_used_51bce0c785ca2f68081bfa7d91973934]><$|video|$>:<[PLHD75_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD83_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD76_never_used_51bce0c785ca2f68081bfa7d91973934]><reflection_never_used_51bce0c785ca2f68081bfa7d91973934><[eou_never_used_51bce0c785ca2f68081bfa7d91973934]><$|image|$>:<[PLHD95_never_used_51bce0c785ca2f68081bfa7d91973934]></answer_never_used_51bce0c785ca2f68081bfa7d91973934><[CLS_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD66_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD87_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD58_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD61_never_used_51bce0c785ca2f68081bfa7d91973934]><[botu_never_used_51bce0c785ca2f68081bfa7d91973934]></seed:tool_call_never_used_51bce0c785ca2f68081bfa7d91973934><[MASK_never_used_51bce0c785ca2f68081bfa7d91973934]><[SILENT_never_used_51bce0c785ca2f68081bfa7d91973934]><[UNK_never_used_51bce0c785ca2f68081bfa7d91973934]></RichMediaReference><[PLHD90_never_used_51bce0c785ca2f68081bfa7d91973934]><$|FCResponseBegin|></RichMediaCreation><RichMediaShow><|image|$>:</reflection_never_used_51bce0c785ca2f68081bfa7d91973934><[PLHD98_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD97_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD96_never_used_51bce0c785ca2f68081bfa7d91973934]><[SOGP_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD80_never_used_51bce0c785ca2f68081bfa7d91973934]><[CLS_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD70_never_used_51bce0c785ca2f68081bfa7d91973934]><RichMediaReference></doubaothinking_never_used_51bce0c785ca2f68081bfa7d91973934><escapeShell <[PLHD79_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD68_never_used_51bce0c785ca2f68081bfa7d91973934]><function_never_used_51bce0c785ca2f68081bfa7d91973934=<[botu_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD98_never_used_51bce0c785ca2f68081bfa7d91973934]><answer_never_used_51bce0c785ca2f68081bfa7d91973934><[PLHD73_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD85_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD100_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD94_never_used_51bce0c785ca2f68081bfa7d91973934]></RichMediaCreation><[PLHD80_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD72_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD57_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD80_never_used_51bce0c785ca2f68081bfa7d91973934]><answer_never_used_51bce0c785ca2f68081bfa7d91973934><[UNK_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD72_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD87_never_used_51bce0c785ca2f68081bfa7d91973934]><[PLHD84_never_used_51bce0c785ca2f68081bfa7d91973934]><[/audio_never_used_51bce0c785ca2f68081bfa7d91973934]><RichMediaShow><[PLHD74_never_used_51bce0c785ca2f68081bfa7d91973934]><[audio_never_used_51bce0c785ca2f68081bfa7d91973934]><parameter_never_used_51bce0c785ca2f68081bfa7d91973934=$

答案

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22. (8分)如图,在由边长为1个单位长度的小正方形组成的网格中,小正方形的顶点叫格点,△ABC叫格点三角形(三角形的顶点都是格点),请按要求完成.
(1)先将△ABC竖直向上平移6个单位长度,再水平向右平移3个单位长度得到△A₁B₁C₁,请在网格中画出△A₁B₁C₁;
(2)将△A₁B₁C₁绕点B₁顺时针旋转90°,得到△A₂B₁C₂,请在网格中画出△A₂B₁C₂;
(3)将△ABC沿直线B₁C₂翻折,得到△A₃B₃C,请在网格中画出△A₃B₃C;
(4)线段BC沿着由B到B₁的方向平移至线段B₁C₁,直接写出线段BC扫过的面积.

答案


22. 【点拨】本题考查图形的平移、轴对称以及旋转变换.
【解析】(1)如图,$△ A_1B_1C_1$即为所求.
(2)如图,$△ A_2B_1C_2$即为所求.
(3)如图,$△ A_3B_3C$即为所求.
(4)线段BC扫过的面积$=3×6=18$.