济宁市第一中学2024届高三4月份定时检测物理答案和评分标准
2024 届高三 4月考答案 第1页(共 4页)
济宁市第一中学 2024 届高三 4月份定时检测
物理参考答案及评分标准 2024 年4月12 日
一、选择题:本题共 8小题,每小题 3分,共 24 分。每小题只有一个选项符合题目要求。
1.B 2.A 3.C 4.D 5.B 6.D 7.C 8.B
二、多项选择题:本题共 4小题,每小题 4分,共 16 分。每小题有多个选项符合题目要求,全部选
对得 4分,选对但不全的得 2分,有选错的得 0分。
9.BD 10.ABC 11.BC 12.BD
三、非选择题:本题共 5小题,共 60 分。
13. (6 分)(1)
4
3
(2)
35
24
d
c
(3)能 (每空 2分)
14. (8 分) (1)红 (2)36 (3)×1k (4)
100
k
(每空 2分)
15. (8 分) (1) 1500kg (2) 580W
【解析】(1)设轿厢和配重的加速度大小为 a,有
2
1
2
h at=
······································ (1 分)
解得 a=2m/s2 ······························································································ (1 分)
以轿厢和配重为研究对象,
()mg Mg m M a−=+
················································· (1 分)
解得配重 B的质量 m=1500kg ·········································································· (1 分)
(2)对配重 B列平衡方程,
0
()F mg M m g
+=+
,解得 F=3000N ······························ (1 分)
电动机的输出功率
PF=
出v
············································································· (1 分)
电动机内阻消耗的功率
P UI P= −
出
内
·································································· (1 分)
解得
P
内
=580W ····························································································· (1 分)
16. (8 分) (1)0.417s (2)6mg
【解析】(1) 图乙可知半个周期为 0.5s,故一个周期为 T=1.0s ································ (1 分)
质点由平衡位置运动到 5cm 所用的时间为 Δt,
Δ
6
2
π
t
πT
=
,解得
Δ
12
T
t=
···················· (1 分)
时间
1
Δ
2
T
tt= −
,解得
1
5
12
tT=
=0.417s ······························································· (1 分)
(2) 物体 A在最高点时,物体 B与水平面间的作用力刚好为零,对B分析,
此时弹簧的拉力为 F1=2mg ············································································ (1 分)
对A分析
1
F mg ma+=
,解得 A在最高点的加速度 a=3g ····································· (1 分)
{#{QQABbQCEggAIAJJAARgCAQ2ACEIQkACCAAoGxEAIoAABSAFABAA=}#}
2024 届高三 4月考答案 第2页(共 4页)
当物体 A运动到最低点时,物体 B对水平面的压力最大,
由简谐运动的对称性可知,物体 A在最低点时加速度向上,且大小等于 3g, ··········· (1 分)
对A,有
2
F mg ma−=
,解得
2
4F mg=
····························································· (1 分)
由物体 B的受力可知,物体 B受水平面的最大支持力
N2
2F F mg= +
由牛顿第三定律得 B对地面的最大压力
N6F F mg= =
压
········································· (1 分)
17. (14 分) (1)
2qEd
m
,与 x轴正向夹角 60°;(2)
2
4( 3 )
3
md
qE
π
+
;(3)
2
48d
【解析】(1)设粒子第一次通过坐标原点 O时速度大小为
v
,方向与 x轴正向夹角为 θ,粒子从
Q到O时间为 t0,由类平抛运动规律,水平方向有
0
3 cosdt
θ
=⋅⋅v
························ (1 分)
竖直方向有
2
0
1
1.5 2
d at=
·················································································· (1 分)
0
sin at
θ
=v
··································································································· (1 分)
根据牛顿第二定律有
qE ma=
联立解得
2qEd
m
=v
,θ=60° ·········································································· (2 分)
(2)由于题目中没有告诉磁场的具体位置,所以首先要确定磁场的具体位置,
设粒子在匀强磁场中做匀速圆周运动的半径为 r,则
2
ar
=v
··································· (1 分)
又
qE ma=
,解得 r=4d ············································ (1 分)
根据粒子进入磁场和粒子飞出磁场的速度方向可确定磁场的位
置,如图所示,假设 OP 间的距离为 s,
由几何关系得
2 cos30 4 3sr d= °=
····························· (1 分)
粒子从 O点到刚进入磁场所用的时间
1
43sd
t= =
vv
······· (1 分)
粒子的匀强磁场中运动时间
2
2 2 16
33
rd
t
ππ
=×=
vv
·················································· (1 分)
从粒子第一次经过 O点开始计时,到粒子再次回到 O点的时间
12
28
2 (3 )
3
d
t tt
π
= += + v
将
2qEd
m
=v
代入上式,解得
2
4( 3 )
3
md
tqE
π
= +
··············································· (1 分)
(3)满足条件的磁场为图中的矩形 abcd,最小面积为
( )
2
2 1 cos 3S rr r
θ
=⋅+ =
·············· (2 分)
代入 r=4d,解得
2
48Sd=
··············································································· (1 分)
{#{QQABbQCEggAIAJJAARgCAQ2ACEIQkACCAAoGxEAIoAABSAFABAA=}#}
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