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鬯ッ�ッ�ス�ィ�ス�ス�ス�セ鬮ッ讖ク�ス�「�ス�ス�ス�ケ�ス�ス�ス�ス�ス�ス�ス�ス/鬯ッ�ッ�ス�ィ�ス�ス�ス�セ鬮ッ讖ク�ス�「�ス�ス�ス�ケ�ス�ス�ス�ス鬮「�セ�ス�・�ス�ス�ス�ク�ス�ス�ス�コ�ス�ス�ス�ス�ス�ス�ス�ェ鬯ゥ謳セ�ス�オ�ス�ス�ス�コ�ス�ス�ス�ス�ス�ス�ス�ス
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鬯ッ�ッ�ス�ィ�ス�ス�ス�セ�ス�ス�ス�ス�ス�ス�ス�」鬯ッ�ゥ陋ケ�ス�ス�ス�ス�カ鬮ッ蜈キ�ス�ケ�ス�ス�ス�コ鬮ッ謨鳴�ス�ス�ス�ソ鬯ッ�ゥ陟�屮�ス�ァ�ス�ォ髯キ螟イ�ス�ア�ス�ス�ス�ス�ス�ス�ス�シ鬮」蛹�スス�ウ髯晢スッ�ス�ゥ�ス�ス�ス�ス鬯ゥ蟷「�ス�「�ス�ス�ス�ァ�ス�ス�ス�ス�ス�ス�ス�ー鬯ゥ蟷「�ス�「髫エ雜」�ス�「�ス�ス�ス�ス�ス�ス�ス�ゥ鬯ゥ蟷「�ス�「髫エ雜」�ス�「�ス�ス�ス�ソ�ス�ス�ス�ス
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== 直線で囲まれた図形の面積 ==
(5題あります。)
[問題]
:次の2直線と
y
軸とで囲まれた三角形の面積を求めなさい。
直線
l
:
直線
m
:
[答案]
:面積は
.採点する
.
.やり直す
.
.次の問題
.
.ヘルプ
[ヒント]
2直線
l
と
m
の交点の座標は
P
(
,
)、
直線
l
と
y
軸との交点は
Q
(
、
)、
直線
m
と
y
軸との交点は
R
(
,
)
y
軸上の2点
Q, R
を底辺と考えると、
底辺の長さは
QR=
高さは
P
の
x
座標(の絶対値)
h=
面積は
S=QR
×
h
÷
2=
??
→閉じる←
[参考図]
P,Q,R
の位置に応じて変わりますが、次のような三角形で
y
軸上に底辺を考えると分かりやすくなります。(
h
は高さ)
●==メニューに戻る