HTTP/1.1 200 OK cache-control: s-maxage=864000, max-age=86400 content-type: image/svg+xml; charset=utf-8; profile="https://www.mediawiki.org/wiki/Specs/SVG/1.0.0" x-resource-location: ac4f244e335714a06d06c32b6f91097d713615bf access-control-allow-origin: * access-control-allow-methods: GET,HEAD access-control-allow-headers: accept, content-type, content-length, cache-control, accept-language, api-user-agent, if-match, if-modified-since, if-none-match, dnt, accept-encoding access-control-expose-headers: etag x-content-type-options: nosniff x-frame-options: SAMEORIGIN referrer-policy: origin-when-cross-origin x-xss-protection: 1; mode=block content-security-policy: default-src 'none'; media-src *; img-src *; style-src *;frame-ancestors 'self' x-content-security-policy: default-src 'none'; media-src *; img-src *; style-src *;frame-ancestors 'self' x-webkit-csp: default-src 'none'; media-src *; img-src *; style-src *;frame-ancestors 'self' server: restbase2035 date: Tue, 09 Dec 2025 21:32:10 GMT age: 68283 accept-ranges: bytes vary: , Accept-Encoding x-cache: cp5017 miss, cp5017 hit/23 x-cache-status: hit-front server-timing: cache;desc="hit-front", host;desc="cp5017" strict-transport-security: max-age=106384710; includeSubDomains; preload report-to: { "group": "wm_nel", "max_age": 604800, "endpoints": [{ "url": "https://intake-logging.wikimedia.org/v1/events?stream=w3c.reportingapi.network_error&schema_uri=/w3c/reportingapi/network_error/1.0.0" }] } nel: { "report_to": "wm_nel", "max_age": 604800, "failure_fraction": 0.05, "success_fraction": 0.0} set-cookie: WMF-Last-Access=10-Dec-2025;Path=/;HttpOnly;secure;Expires=Sun, 11 Jan 2026 12:00:00 GMT set-cookie: WMF-Last-Access-Global=10-Dec-2025;Path=/;Domain=.wikimedia.org;HttpOnly;secure;Expires=Sun, 11 Jan 2026 12:00:00 GMT x-client-ip: 180.190.38.11 set-cookie: GeoIP=PH:03:San_Juan:15.74:120.63:v4; Path=/; secure; Domain=.wikimedia.org set-cookie: NetworkProbeLimit=0.001;Path=/;Secure;SameSite=None;Max-Age=3600 content-length: 4411 x-request-id: 8f6b4ad2-9c25-4005-ae4c-980848298b51 x-analytics: {\displaystyle {\begin{aligned}f'(3)&=\lim _{h\to 0}{(3+h)^{2}-3^{2} \over {h}}\\&=\lim _{h\to 0}{9+6h+h^{2}-9 \over {h}}\\&=\lim _{h\to 0}{6h+h^{2} \over {h}}\\&=\lim _{h\to 0}(6+h)\\&=6\end{aligned}}}