MediaWiki API result
This is the HTML representation of the JSON format. HTML is good for debugging, but is unsuitable for application use.
Specify the format parameter to change the output format. To see the non-HTML representation of the JSON format, set format=json.
See the complete documentation, or the API help for more information.
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{
"logid": 563,
"ns": 0,
"title": "MV Calculus",
"pageid": 427,
"logpage": 427,
"params": {},
"type": "create",
"action": "create",
"user": "Dvaezazizi@laalliance.org",
"timestamp": "2023-06-21T15:42:20Z",
"comment": "Created page with \"https://youtu.be/-3uMEWZYIKU\""
},
{
"logid": 562,
"ns": 0,
"title": "Honors Pre-Calc. 9th",
"pageid": 426,
"logpage": 426,
"params": {},
"type": "create",
"action": "create",
"user": "Dvaezazizi@laalliance.org",
"timestamp": "2023-06-20T01:58:30Z",
"comment": "Created page with \"1.4: https://www.youtube.com/watch?v=3VbGA0w51lw <br> 1.3: https://www.youtube.com/watch?v=WPUqh73hIDg <br> 1.2: https://www.youtube.com/watch?v=IxTHmzgllFQ <br> 1.1: https://www.youtube.com/watch?v=4-XuHYU6KZw <br>\""
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{
"logid": 561,
"ns": 0,
"title": "Calculus 9th",
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"params": {},
"type": "create",
"action": "create",
"user": "Dvaezazizi@laalliance.org",
"timestamp": "2023-06-20T01:56:55Z",
"comment": "Created page with \"3.10: https://www.youtube.com/watch?v=t7ZqzeX9yE8 3.9: https://www.youtube.com/watch?v=ruwNhGv2pSs\""
},
{
"logid": 560,
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"title": "Videos",
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"logpage": 424,
"params": {},
"type": "create",
"action": "create",
"user": "Dvaezazizi@laalliance.org",
"timestamp": "2023-06-20T01:55:06Z",
"comment": "Created page with \"[[Calculus]] <br> [[Honors Pre-Calc.]] <br>\""
},
{
"logid": 559,
"ns": 0,
"title": "2024/G2/15",
"pageid": 423,
"logpage": 423,
"params": {},
"type": "create",
"action": "create",
"user": "Aroldog69360@students.laalliance.org",
"timestamp": "2023-05-03T15:59:35Z",
"comment": "Created page with \"<math>\\mathbf{3.3}</math><br> <math> \\lim_{\\theta\\to 0} \\frac{sin(\\theta)}{\\theta} = 1</math><br> <math> \\lim_{\\theta\\to 0} \\frac{cos(\\theta)-1}{\\theta}=0 </math><br> <math> \\frac{d}{dx} [sin(x)] = cos(x) </math><br><br> <math> \\frac{d}{dx} [cos(x)] = -sin(x) </math><br><br> <math> \\frac{d}{dx} [tan(x)] = sec^{2}(x) </math><br><br> <math> \\frac{d}{dx} [csc(x)] = -csc(x) \\cdot cot(x) </math><br><br> <math> \\frac{d}{dx} [sec(x)] = sec(x) \\cdot tan(x) </math><br><br> <math...\""
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{
"logid": 558,
"ns": 0,
"title": "2024/G10/12",
"pageid": 422,
"logpage": 422,
"params": {},
"type": "create",
"action": "create",
"user": "Freddys70014@students.laalliance.org",
"timestamp": "2023-05-02T18:08:49Z",
"comment": "Created page with \"<math>\\mathbf{Chapter 3 Section 2}</math><br> <math>{\\frac{d}{dx}} [sin(x)] = cos(x) \\qquad {\\frac{d}{dx}}[csc(x)]= -csc(x) \\cdot cot(x)</math><br> <math>{\\frac{d}{dx}} [cos(x)] = -sin(x) \\qquad {\\frac{d}{dx}}[sec(x)]= sec(x) \\cdot tan(x)</math> <br> <math>{\\frac{d}{dx}} [tan(x)] = sec^2(x)\\qquad {\\frac{d}{dx}}[cot(x)]= -csc^2(x)dr</math><br> <math>\\mathbf{\\color{Blue}{Examples}}</math><br> <math>\\mathbf{Ex.2}</math><br> <math>f(x)=\\frac{sec(x)}{1+tan(x)}</math><br>\""
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{
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"title": "2024/G1/3",
"pageid": 420,
"logpage": 420,
"params": {},
"type": "create",
"action": "create",
"user": "Christophers69344@students.laalliance.org",
"timestamp": "2023-04-11T16:46:50Z",
"comment": "Created page with \"==Ch3 Sec2 Review== <math>{\\frac{d}{dx}} [c] = 0 </math> <br> <math>{\\frac{d}{dx}} [c\\cdot f(x)] = c\\cdot{\\frac{d}{dx}} [f(x)] </math> <br> <math>{\\frac{d}{dx}} [f(x)\\pm g(x)] = {\\frac{d}{dx}} [f(x)] \\pm {\\frac{d}{dx}} [g(x)] </math> <br> <math> {\\frac{d}{dx}} [x^n] = n \\cdot x^n-1 </math> <br> <math>{\\frac{d}{dx}} [a^x] = \\ln(a)a^x </math><br> <math> {\\frac{d}{dx}} [e^x] = e^x </math><br> ==Ch3 Sec4 == ===Point Slope Form=== <math> y - y_1 = m(x - x_1) </math> <br>\""
},
{
"logid": 556,
"ns": 0,
"title": "2024/G2/12",
"pageid": 419,
"logpage": 419,
"params": {},
"type": "create",
"action": "create",
"user": "Aroldog69360@students.laalliance.org",
"timestamp": "2023-03-30T22:20:47Z",
"comment": "Created page with \"<math>\\mathbf{3.1}</math><br> 1. The derivative of a constant is 0 = <math>{\\frac{d}{dx}} [c] = 0 </math> <br> 2. <math>{\\frac{d}{dx}} [x^n] = nx^{n-1} </math> <br><br> 3. <math>{\\frac{d}{dx}} [c\\cdot f(x)] = c \\cdot {\\frac{d} {dx}} [f(x)] </math> <br><br> 4. <math>{\\frac{d}{dx}} [f(x) + g(x)] = {\\frac{d}{dx}} [f(x)] + {\\frac{d}{dx}} [g(x)] </math> <br> <br> 5. <math>{\\frac{d}{dx}} [a^x] = ln (a) \\cdot a^x </math> <br> <br> 6. <math>{\\frac{d}{dx}} [e^x] = e^x </math> <br...\""
},
{
"logid": 555,
"ns": 0,
"title": "2024/G8/13",
"pageid": 418,
"logpage": 418,
"params": {},
"type": "create",
"action": "create",
"user": "Seths70070@students.laalliance.org",
"timestamp": "2023-03-30T22:11:49Z",
"comment": "Created page with \" <math>\\mathbf{Chapter 3 Section 2}</math><br> Review section 1 <br> <math>{\\frac{d}{dx}} [c] = 0 </math> <br> <math>{\\frac{d}{dx}} [c\\cdot f(x)] = c\\cdot{\\frac{d}{dx}} [f(x)] </math> <br> <math>{\\frac{d}{dx}} [f(x)\\pm g(x)] = {\\frac{d}{dx}} [f(x)] \\pm {\\frac{d}{dx}} [g(x)] </math> <br> <math>{\\frac{d}{dx}} [a^x] = \\ln(a)a^x </math><br> <math>{\\frac{d}{dx}} [e^x] = e^x </math><br> <math>\\color{green}Power\\,Rule </math><br> <math>{\\frac{d}{dx}} [x^n] = n \\cdot x...\""
},
{
"logid": 554,
"ns": 0,
"title": "2024/G8/3",
"pageid": 417,
"logpage": 417,
"params": {},
"type": "create",
"action": "create",
"user": "Seths70070@students.laalliance.org",
"timestamp": "2023-03-30T22:11:37Z",
"comment": "Created page with \"[[2024/G8/12|Section 1]]<br> [[2024/G8/13|Section 2]]<br>\""
}
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