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z0((*rp%8-G(hU?Gqa;yl*}rXQ6rNNqzhtfIg5LV@Y<@4M_g6Zb{~tC=WKEx~1WXB; z$NOFki7T1|d;;rue9+%WEmj||(O2!!(`PvGfC3&_?mW_4+UF!N=szpOBTt<5^W%IH z6(AN~FV@E4J-f(D|BJz*dCWO(EtDd zOhIo50KM%s000002-b%JYJvd(+kw(?5QXi>!MHv-j>7Hgaa8(H97iJ#cR9V~I8OFJ zZPzAOeCr;r%+j2F_L3oBFBsE<;5k<0ie~t4HNnc7DZT zn6eKw#N%W=7sdQ?v8CPL=mR?^<@$@Gr!B85p47vJvOcg2rhBb#^I(TR&UJQo4P?Eq z!kYB480%lLRE4}%L?6yx4pv$Z7&Uaq^)at&Gal=;6?Fhf@${kR3u8L{ynIWWe>et- zKNC~9SBmL0+vzI&`$FA%l(Qk!;w_3j>qkm|<2%1m;kU+$0)OX7eFagbGi!QFuCiZ> zUNpu5HUYK)N&e&$kS5XS9V6C&q1mrlA0*Z&k14EUP5impd5S`vm0hwc^JJi?;vUBa zWKeA@u35Bp{~OF&W5%lQ$ocp%zs|VDQ%Vh_GJPdJdJpTd6z^|9Lho_CpJ=}{74Z-L zSi(`rDUT}(Tb}2{Y(}A3{|Z$3pP=^}48fRK*f_X&5GXzY430n&5)qS-l93CcproRv zp`{ZlOt=VFv(jjhL{iwVnZB= z3-KTXY;nrzKp}q6U{|YNpX6MdY0)2Kj7yqrOWDt|J1foQ@9gx`id&in{Peu&lGQi* z;qq44-AXHJZSM33mGtztc64`9+%2sXw;1$)d Chuyển động thẳng biến đổi đều là chuyển động có quỹ đạo là một đường thẳng và có vận tốc tăng dần hoặc giảm đần + +## 2. Vận tốc tức thời +{% katexmm %} +$$ v = \frac{\Delta s}{\Delta t}$$ +* $v$ là vận tốc tức thời +* $\Delta s$ là quãng đường **rất ngắn** +* $\Delta t$ là khoảng thời gian **rất ngắn** +{% endkatexmm %} + +## 3. Gia tốc +### a, khái niệm và công thức +{% katexmm %} +Gia tốc của chuyện động thẳng biến đổi đều là đại lượng xác định bằng thương số giữa độ biến thiên vận tốc $\Delta v$ và khoảng thời gian vận tốc biến thiên $\Delta t$ +$$ a = \frac{\Delta v}{\Delta t} $$ +{% endkatexmm %} +### b, Vectơ gia tốc +{% katexmm %} +$$ \overrightarrow a = \frac{\overrightarrow v - \overrightarrow v_0}{t - t_0} = \frac{\overrightarrow v}{\Delta t}$$ +* Trong chuyển động nhanh dần đều $v > v_0$ nên $\overrightarrow a$ cùng phương và chiều với các vectơ vận tốc +* Ngược lại, trong chuyển động chậm dần đều $\Delta \overrightarrow v$ ngược chiều với $\overrightarrow v$ và $\overrightarrow v_0$ nên $\overrightarrow a$ ngược chiều với các vectơ vận tốc. +{% endkatexmm %} +## Công thức tính vận tốc +{% katexmm %} +$$v = v_0 + at$$ +* Trong chuyển động nhanh dần đều $a$ cùng dấu với $v_0$, trong chuyển động chậm dần đều thì ngược lại + +## Công thức tính quãng đường +$$s = v_0t+ \frac{1}{2}at$$ +{% endkatexmm %} + +## Công thức liên hệ giữa gia tốc, vận tốc và quãng đường +{% katexmm %} +$$v^2 - v_0^2 = 2as$$ +{% endkatexmm %} + +## Phương trình chuyển động +{% katexmm %} +$$x = x_0 + s = x_0 + v_0t + \frac{1}{2}at $$ +{% endkatexmm %} \ No newline at end of file diff --git a/docs/vat-li/lop-10/chuyen-dong-thang-deu.md b/docs/vat-li/lop-10/chuyen-dong-thang-deu.md index b49707d..2e91ad8 100644 --- a/docs/vat-li/lop-10/chuyen-dong-thang-deu.md +++ b/docs/vat-li/lop-10/chuyen-dong-thang-deu.md @@ -4,6 +4,7 @@ title: Chuyển động thẳng đều parent: Vật lí 10 grand_parent: Vật lí permalink: vat-li/lop-10/chuyen-dong-thang-deu +nav_order: 1 --- # Khái niệm diff --git a/docs/vat-li/lop-10/chuyen-dong-tron-deu.md b/docs/vat-li/lop-10/chuyen-dong-tron-deu.md new file mode 100644 index 0000000..bdd8335 --- /dev/null +++ b/docs/vat-li/lop-10/chuyen-dong-tron-deu.md @@ -0,0 +1,46 @@ +--- +layout: default +title: Chuyển động tròn đều +parent: Vật lí 10 +grand_parent: Vật lí +nav_order: 4 +permalink: vat-li/lop-10/chuyen-dong-tron-deu +--- +# Chuyển động tròn đều +## Khái niệm +> Chuyên động tròn đều là chuyển động có quỹ đạo là một đường tròn và có vận tốc trung bình không đổi + +## Tốc độ dài +{% katexmm %} +$$v = \frac{\Delta s}{\Delta t}$$ +{% endkatexmm %} +Trong chuyển động tròn đều, tốc độ dài cũng là tốc độ trung bình của vật +## Vectơ vận tốc +{% katexmm %} +$$\overrightarrow v = \frac{\Delta \overrightarrow s}{\Delta t}$$ +Ở đây $\Delta \overrightarrow s$ để chỉ một cung tròn rất nhỏ, có thể coi như một đường thẳng +{% endkatexmm %} +## Tốc độ góc +Tốc độ góc của chuyển động tròn đều là đại lượng do bằng góc mà bán kính đường tròn quét được trong một đơn vị thời gian và là đại lượng không đổi +{% katexmm %} +$$\omega = \frac{\Delta a}{\Delta t} (rad/s) = \frac{2\pi}{T} = 2\pi f$$ +{% endkatexmm %} +## Chu kì +Chu kì của chuyển động tròn đều là thời gian để vật đi được một vòng +{% katexmm %} +$$T = \frac{2 \pi}{\omega} (s)$$ +{% endkatexmm %} +## Tần số +Tần số của chuyển động tròn đều là số vòng vật đi được trong 1 giây. +{% katexmm %} +$$f = \frac{1}{T} = \frac{\omega}{2 \pi}$$ +{% endkatexmm %} +## Công thức liên hệ +{% katexmm %} +$$v = r\omega$$ +{% endkatexmm %} +## Gia tốc hướng tâm +Trong chuyển động tròn đều, tuy vận tốc có độ lớn không đổi, nhưng có hướng luôn đổi nên chuyển động này có gia tốc. Gia tốc trong chuyển động tròn đều luôn hướng vào tâm của quỹ đạo nên gọi là gia tốc hướng tâm +{% katexmm %} +$$a_{ht} = \frac{v^2}{r} = r\omega^2$$ +{% endkatexmm %} \ No newline at end of file diff --git a/docs/vat-li/lop-10/su-roi-tu-do.md b/docs/vat-li/lop-10/su-roi-tu-do.md new file mode 100644 index 0000000..869aed3 --- /dev/null +++ b/docs/vat-li/lop-10/su-roi-tu-do.md @@ -0,0 +1,31 @@ +--- +layout: default +title: Sự rơi tự do +parent: Vật lí 10 +grand_parent: Vật lí +nav_order: 3 +permalink: vat-li/lop-10/su-roi-tu-do +--- +# Sự rơi tự do +## Khái niệm +Sự rơi tự do là sự rơi chỉ dưới tác dụng của trọng lực. + +*Trong trường hợp có thể bỏ qua ảnh hưởng của các yếu tố khác lên vật rơi, ta có thể coi vật rơi tự do* + +> Chuyển động rơi tự do là chuyển động thẳng nhanh dần đều theo phương thẳng đứng, chiều từ trên xuống dưới + +## Vận tốc và quãng đường +{% katexmm %} +Trong trường hợp vật rơi không có vận tốc đầu: +$$v = gt$$ + +$$s = \frac{1}{2}gt^2$$ +*Vì đây là chuyển động nhanh dần đều nên có thể áp dụng công thức của chuyển động thẳng nhanh dần đều* +{% endkatexmm %} + +## Gia tốc rơi tự do +Tại một nơi nhất định trên Trái đất và ở gần mặt đất, các vật đều rơi tự do với cùng một gia tốc g. + +{% katexmm %} +*Nếu không đòi hỏi độ chính xác cao, ta có thể lấy $g \approx 9,8 m/s^2$ hoặc $g \approx 10 m/s^2$.* +{% endkatexmm %} \ No newline at end of file

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