{"id":6306,"date":"2026-03-29T10:37:37","date_gmt":"2026-03-29T10:37:37","guid":{"rendered":"https:\/\/hazarnotes.com\/?p=6306"},"modified":"2026-08-19T02:12:42","modified_gmt":"2026-08-19T02:12:42","slug":"class-8-math-first-unit-test-question-paper-set-5","status":"publish","type":"post","link":"https:\/\/hazarnotes.com\/mystaging01\/class-8-math-first-unit-test-question-paper-set-5\/","title":{"rendered":"Class 8 Math First Unit Test Question Paper Set-5 wbbse | \u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0997\u09a3\u09bf\u09a4 \u09aa\u09cd\u09b0\u09a5\u09ae \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 \u09b8\u09c7\u099f-\u09eb"},"content":{"rendered":"

FIRST SUMMATIVE EVALUATION
\nCLASS 8 (VIII) WBBSE
\nMATHEMATICS QUESTION PAPER
\n<\/strong><\/span><\/p>\n

Set-5<\/span><\/h2>\n

Class 8 Math First Unit Test Question Paper Set-5 wbbse| \u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0997\u09a3\u09bf\u09a4 \u09aa\u09cd\u09b0\u09a5\u09ae \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 \u09b8\u09c7\u099f-\u09eb<\/strong><\/p>\n

\ud83d\udccc\u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f<\/span> \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 Click Here<\/a><\/strong><\/p>\n

Sarberia Satadal Balika Vidyalaya (H.S.)
\n1st Summative Evaluation – 2026
\nClass-VIII
\nSub: Mathematics<\/h3>\n

\u09b8\u09ae\u09af\u09bc : \u09ec\u09e6 \u09ae\u09bf\u09a8\u09bf\u099f \u09aa\u09c2\u09b0\u09cd\u09a3 \u09ae\u09be\u09a8- \u09e9\u09e6<\/strong><\/p>\n

1. \u09a8\u09c0\u099a\u09c7\u09b0 \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u0997\u09c1\u09b2\u09bf\u09b0 \u0989\u09a4\u09cd\u09a4\u09b0 \u09a6\u09be\u0993 (\u09af\u09c7 \u0995\u09cb\u09a8 8\u099f\u09bf) : 1\u00d78=8<\/p>\n

(i) `frac(1){3}` \u0993 `frac(3){5}` – \u098f\u09b0 \u09ae\u09a7\u09cd\u09af\u09c7 \u09a6\u09c1\u099f\u09bf \u09ae\u09c2\u09b2\u09a6 \u09b8\u0982\u0996\u09cd\u09af\u09be \u09b2\u09c7\u0996\u0964<\/p>\n

\u09b8\u09ae\u09be\u09a7\u09be\u09a8 : `frac(1){3}` \u0993 `frac(3){5}` -\u098f\u09b0 \u09b8\u09ae\u09b9\u09b0 \u0995\u09b0\u09b2\u09c7 \u09aa\u09be\u0987 `frac(5){15}` \u0993 `frac(9){15}`<\/p>\n

\u098f\u09a6\u09c7\u09b0 \u09ae\u09a7\u09cd\u09af\u09ac\u09b0\u09cd\u09a4\u09c0 \u09a6\u09c1\u099f\u09bf \u09ae\u09c2\u09b2\u09a6 \u09b8\u0982\u0996\u09cd\u09af\u09be \u09b9\u09b2\u09cb `frac(6){15}` (\u09ac\u09be `frac(2){5}`) \u098f\u09ac\u0982 `frac(7){15}`<\/p>\n

(ii) \u09b6\u09a4\u0995\u09b0\u09be \u09b9\u09bf\u09b8\u09c7\u09ac\u09c7 20% \u09b9\u09b2\u09c7 \u09aa\u09be\u0987\u099a\u09bf\u09a4\u09cd\u09b0\u09c7 \u0995\u09c7\u09a8\u09cd\u09a6\u09cd\u09b0\u09b8\u09cd\u09a5 \u0995\u09cb\u09a3 \u0995\u09a4 \u09a1\u09bf\u0997\u09cd\u09b0\u09bf \u09b9\u09ac\u09c7 ?<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 \u09aa\u09be\u0987\u099a\u09bf\u09a4\u09cd\u09b0\u09c7\u09b0 \u09ae\u09cb\u099f \u0995\u09cb\u09c7\u09a3 360\u00b0\u0964 \u09a4\u09be\u0987 20% \u09b9\u09b2\u09c7 \u0995\u09c7\u09a8\u09cd\u09a6\u09cd\u09b0\u09b8\u09cd\u09a5 \u0995\u09cb\u09a3 \u09b9\u09ac\u09c7- 360\u00b0 x `frac(20){100}`= 72\u00b0<\/p>\n

(iii) m-\u0995\u09c7 \u09a6\u09c1\u099f\u09bf \u09ac\u09b0\u09cd\u0997\u09c7\u09b0 \u0985\u09a8\u09cd\u09a4\u09b0\u09b0\u09c2\u09aa\u09c7 \u09aa\u09cd\u09b0\u0995\u09be\u09b6 \u0995\u09b0\u0964<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 m-\u0995\u09c7 \u09a6\u09c1\u099f\u09bf \u09ac\u09b0\u09cd\u0997\u09c7\u09b0 \u0985\u09a8\u09cd\u09a4\u09b0\u09b0\u09c2\u09aa\u09c7 \u09aa\u09cd\u09b0\u0995\u09be\u09b6 \u0995\u09b0\u09b2\u09c7 \u09b9\u09df- `(frac((m+1)\u00b2){2})` \u2013 `(frac((m\u20131)\u00b2){2})`<\/p>\n

(iv) \u09a6\u09c1\u099f\u09bf \u0986\u09b2\u09be\u09a6\u09be \u09ae\u09c2\u09b2\u09a6 \u09b8\u0982\u0996\u09cd\u09af\u09be\u09b0 \u09ae\u09a7\u09cd\u09af\u09c7 \u09ae\u09c2\u09b2\u09a7 \u09b8\u0982\u0996\u09cd\u09af\u09be \u0986\u099b\u09c7-
\n(a) \u09b6\u09c2\u09a8\u09cd\u09af\u099f\u09bf
\n(b) \u0985\u09b8\u0982\u0996\u09cd\u09af
\n(c) \u098f\u0995\u099f\u09bf
\n(d) \u09a8\u09bf\u09b0\u09cd\u09a6\u09bf\u09b7\u09cd\u099f<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 (b) \u0985\u09b8\u0982\u0996\u09cd\u09af<\/p>\n

(v) \u09a6\u09c1\u099f\u09bf \u0995\u09cb\u09a3\u0995\u09c7 \u09aa\u09b0\u09b8\u09cd\u09aa\u09b0\u09c7\u09b0 \u09b8\u09ae\u09cd\u09aa\u09c2\u09b0\u0995 \u09ac\u09b2\u09be \u0997\u09c7\u09b2\u09c7 \u0995\u09cb\u09a8\u099f\u09bf \u09b8\u09a0\u09bf\u0995 ? \u0995\u09cb\u09a3 \u09a6\u09c1\u099f\u09bf\u09b0 \u09af\u09cb\u0997\u09ab\u09b2
\n(a) \u098f\u0995\u09b8\u09ae\u0995\u09cb\u09a3
\n(b) \u09a6\u09c1\u0987 \u09b8\u09ae\u0995\u09cb\u09a3
\n(c) \u09a4\u09bf\u09a8 \u09b8\u09ae\u0995\u09cb\u09a3
\n(d) \u099a\u09be\u09b0 \u09b8\u09ae\u0995\u09cb\u09a3\u09c7\u09b0 \u09b8\u09ae\u09be\u09a8\u0964<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 (b) \u09a6\u09c1\u0987 \u09b8\u09ae\u0995\u09cb\u09a3<\/p>\n

(vi) \u09b0\u09ae\u09cd\u09ac\u09b8\u09c7\u09b0 \u0995\u09b0\u09cd\u09a3\u09a6\u09cd\u09ac\u09df\u09c7\u09b0 \u09ae\u09a7\u09cd\u09af\u09ac\u09b0\u09cd\u09a4\u09c0 \u0995\u09cb\u09a3\u09c7\u09b0 \u09ae\u09be\u09a8 \u0995\u09a4 ?<\/p>\n

(vii) \u09ab\u09be\u0981\u0995\u09be\u0998\u09b0 \u09aa\u09c2\u09b0\u09a3 \u0995\u09b0\u0983<\/p>\n

`frac(9){11}`+ ____________ = 0<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 (`\u2013frac(9){11}`)<\/p>\n

(viii) \u09aa\u09cd\u09b0\u09a6\u09a4\u09cd\u09a4 \u0995\u09cb\u09a8\u09cd \u099c\u09cb\u09dc\u09be \u0995\u09cb\u09a3 \u09aa\u09b0\u09b8\u09cd\u09aa\u09b0 \u09aa\u09c2\u09b0\u0995 ?<\/p>\n

(a) 85\u00b0, 95\u00b0<\/p>\n

(b) 35\u00b0, 55\u00b0<\/p>\n

(c) 25\u00b0, 15\u00b0<\/p>\n

(d) 15\u00b0, 85\u00b0<\/p>\n

\u09b8\u09ae\u09be\u09a7\u09be\u09a8 : \u09a6\u09c1\u099f\u09bf \u0995\u09cb\u09a3\u09c7\u09b0 \u09af\u09cb\u0997\u09ab\u09b2 90\u00b0 \u09b9\u09b2\u09c7 \u09a4\u09be\u09b0\u09be \u09aa\u09c2\u09b0\u0995 \u0995\u09cb\u09a3\u0964 \u098f\u0996\u09be\u09a8\u09c7 35\u00b0 + 55\u00b0 = 90\u00b0\u0964<\/p>\n

\u0989\u09a4\u09cd\u09a4\u09b0\u0983 (b) 35\u00b0, 55\u00b0\u0964<\/p>\n

(ix) a\u00b2 + 4 \u098f\u09b0 \u09b8\u0999\u09cd\u0997\u09c7 \u0995\u09a4 \u09af\u09cb\u0997 \u0995\u09b0\u09b2\u09c7 \u09a4\u09be \u098f\u0995\u099f\u09bf \u09aa\u09c2\u09b0\u09cd\u09a3\u09ac\u09b0\u09cd\u0997 \u09b8\u0982\u0996\u09cd\u09af\u09be \u09ae\u09be\u09b2\u09be \u09b9\u09ac\u09c7 ?<\/p>\n

\u09b8\u09ae\u09be\u09a7\u09be\u09a8 a\u00b2 + 4 = a\u00b2 + 22\u0964 \u098f\u0995\u09c7 \u09aa\u09c2\u09b0\u09cd\u09a3\u09ac\u09b0\u09cd\u0997 \u0995\u09b0\u09a4\u09c7 \u09b9\u09b2\u09c7 (\u00b12.a2) = \u00b1 4a \u09af\u09cb\u0997 \u0995\u09b0\u09a4\u09c7 \u09b9\u09ac\u09c7\u0964 \u0985\u09b0\u09cd\u09a5\u09be\u09ce \u0989\u09a4\u09cd\u09a4\u09b0 \u09b9\u09b2\u09cb 4a \u09ac\u09be \u20134a\u0964<\/p>\n

2. \u09af\u09c7 \u0995\u09cb\u09a8\u09cb \u099a\u09be\u09b0\u099f\u09bf \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09c7\u09b0 \u0989\u09a4\u09cd\u09a4\u09b0 \u09a6\u09be\u0993 : 2×4=8<\/p>\n

(i) \u098f\u0995\u099f\u09bf \u0986\u09df\u09a4\u0995\u09be\u09b0 \u099c\u09ae\u09bf\u09b0 \u09a6\u09c8\u09b0\u09cd\u0998\u09cd\u09af 48 \u09ae\u09bf\u099f\u09be\u09b0 \u098f\u09ac\u0982 \u09aa\u09cd\u09b0\u09b8\u09cd\u09a5 26 \u09ae\u09bf\u099f\u09be\u09b0\u0964 \u0990 \u099c\u09ae\u09bf\u09b0 \u099a\u09be\u09b0\u09a6\u09bf\u0995\u09c7 4 \u09ae\u09bf\u099f\u09be\u09b0 \u099b\u09c7\u09dc\u09c7 \u09ac\u09be\u09dc\u09bf \u09a4\u09c8\u09b0\u09c0 \u0995\u09b0\u09be \u09b9\u09b2\u0964 \u0995\u09a4 \u09ac\u09b0\u09cd\u0997\u09ae\u09bf\u099f\u09b0 \u0985\u0982\u09b6\u09c7 \u09ac\u09be\u09dc\u09bf \u09a4\u09c8\u09b0\u09c0 \u0995\u09b0\u09be \u09b9\u09ac\u09c7 ?<\/p>\n

(ii) m + `frac(1){m}` = – 5 \u09b9\u09b2\u09c7 \u09a6\u09c7\u0996\u09be\u0993, m\u00b2 + frac(1){m\u00b2} = 23<\/p>\n

(iii) x \u2013 y = 3xy = 28 \u09b9\u09b2\u09c7 (x\u00b2 + y\u00b2) – \u098f\u09b0 \u09ae\u09be\u09a8 \u0995\u09a4 ?<\/p>\n

(iv) \u0997\u09c1\u09a3 \u0995\u09b0 : 3m\u00b2n\u00b3+40m\u00b3n\u2074\u20135m\u2074n\u2075 \u0993 10m\u00b2n\u00b2<\/p>\n

(v) \"\"<\/p>\n

\u098f\u0996\u09be\u09a8\u09c7, x \u098f\u09b0 \u09ae\u09be\u09a8 \u09a8\u09bf\u09b0\u09cd\u09a3\u09df \u0995\u09b0\u0964<\/p>\n

3. \u09a8\u09c0\u099a\u09c7\u09b0 \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u0997\u09c1\u09b2\u09bf\u09b0 \u0989\u09a4\u09cd\u09a4\u09b0 \u09a6\u09be\u0993 (\u09af\u09c7-\u0995\u09cb\u09a8\u09cb \u09a6\u09c1\u099f\u09bf) : 3\u00d72 = 6<\/p>\n

(i) \u09b8\u09ae\u09be\u09a7\u09be\u09a8 \u0995\u09b0 :<\/p>\n

`frac(x){4}`\u2013`frac(x){2}` = `\\3frac(1){2}`\u2013`frac(x){3}`<\/p>\n

(ii) \u09a6\u09c1\u099f\u09bf \u09b8\u0982\u0996\u09cd\u09af\u09be\u09b0 \u0997\u09c1\u09a3\u09ab\u09b2 (3x\u00b2 + 8x + 4) \u098f\u09ac\u0982 \u098f\u0995\u099f\u09bf \u09b8\u0982\u0996\u09cd\u09af\u09be (3x+2) \u09b9\u09b2\u09c7, \u0985\u09aa\u09b0 \u09b8\u0982\u0996\u09cd\u09af\u09be\u099f\u09bf \u0995\u09a4 ?<\/p>\n

(iii) a+b=`frac(1){3}` \u09b9\u09b2\u09c7 \u09aa\u09cd\u09b0\u09ae\u09be\u09a3 \u0995\u09b0 a\u00b3 + b\u00b3 \u2013 ab = \u2013 `frac(1){27}`<\/p>\n

4. \u09af\u09c7 \u0995\u09cb\u09a8\u09cb \u098f\u0995\u099f\u09bf \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09c7\u09b0 \u0989\u09a4\u09cd\u09a4\u09b0 \u09a6\u09be\u0993 : 4\u00d71 = 4<\/p>\n

(i) \u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf\u09b0 \u09a6\u09c1\u099f\u09bf \u09ac\u09bf\u09ad\u09be\u0997\u09c7\u09b0 \u099b\u09be\u09a4\u09cd\u09b0 \u099b\u09be\u09a4\u09cd\u09b0\u09c0\u09b0\u09be \u0995\u09c0 \u0995\u09c0 \u09ac\u09bf\u09b7\u09df \u09aa\u099b\u09a8\u09cd\u09a6 \u0995\u09b0\u09c7 \u09a4\u09be\u09b0 \u09a4\u09be\u09b2\u09bf\u0995\u09be \u09a6\u09c7\u0993\u09df\u09be \u09b9\u09b2 (\u098f\u0995 \u098f\u0995\u099c\u09a8 \u098f\u0995\u099f\u09bf\u0987 \u09ac\u09bf\u09b7\u09df \u09aa\u099b\u09a8\u09cd\u09a6 \u0995\u09b0\u09ac\u09c7)<\/p>\n

\"\"<\/p>\n

\u098f\u0987 \u09a4\u09a5\u09cd\u09af \u09a5\u09c7\u0995\u09c7 \u09ae\u09cb\u099f \u099b\u09be\u09a4\u09cd\u09b0\u099b\u09be\u09a4\u09cd\u09b0\u09c0\u09b0 \u0995\u09a4 \u0985\u0982\u09b6 \u0995\u09cb\u09a8 \u0995\u09cb\u09a8 \u09ac\u09bf\u09b7\u09df \u09aa\u099b\u09a8\u09cd\u09a6 \u0995\u09b0\u09c7 \u09b9\u09bf\u09b8\u09be\u09ac \u0995\u09b0\u09be\u0964 \u09aa\u09cd\u09b0\u09a4\u09bf\u099f\u09bf \u09ac\u09c3\u09a4\u09cd\u09a4 \u0995\u09b2\u09be\u09b0 \u0995\u09c7\u09a8\u09cd\u09a6\u09cd\u09b0\u09c0\u09df \u0995\u09cb\u09a8 \u0996\u09c1\u0981\u099c\u09c7 \u09aa\u09be\u0987 \u099a\u09bf\u09a4\u09cd\u09b0 \u0997\u09a0\u09a8 \u0995\u09b0\u0964<\/p>\n

(ii) \u09ae\u09a7\u09c1\u09ac\u09be\u09ac\u09c1\u09b0 \u09a6\u09cb\u0995\u09be\u09a8\u09c7\u09b0 \u098f\u0995\u09a6\u09bf\u09a8\u09c7 \u09ac\u09bf\u09ad\u09bf\u09a8\u09cd\u09a8 \u09a7\u09b0\u09a8\u09c7\u09b0 \u099c\u09bf\u09a8\u09bf\u09b8 \u09ac\u09bf\u0995\u09cd\u09b0\u09df \u09a4\u09be\u09b2\u09bf\u0995\u09be \u09a6\u09c7\u0993\u09df\u09be \u09b9\u09b2\u0964<\/p>\n

\"\"<\/p>\n

5. \u0985\u0999\u09cd\u0995\u09a8 \u0995\u09b0\u09cb : 4\u00d71=4<\/p>\n

\u098f\u0995\u099f\u09bf \u09ac\u09b0\u09cd\u0997\u09be\u0995\u09be\u09b0 \u099a\u09bf\u09a4\u09cd\u09b0 DEAR \u0985\u0999\u09cd\u0995\u09a8 \u0995\u09b0\u09cb \u09af\u09be\u09b0 DE = 5.6 \u09b8\u09c7\u09ae\u09bf\u0964<\/p>\n

\ud83d\udccc\u0986\u09b0\u09cb \u09a6\u09c7\u0996\u09cb\u0983<\/strong><\/span><\/p>\n

\ud83d\udccc\u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f<\/span> \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 Click Here<\/a><\/strong><\/p>\n

\ud83d\udccc\u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u09ac\u09be\u0982\u09b2\u09be<\/span> \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09cb\u09a4\u09cd\u09a4\u09b0 Click Here<\/a><\/strong><\/p>\n

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FIRST SUMMATIVE EVALUATION CLASS 8 (VIII) WBBSE MATHEMATICS QUESTION PAPER Set-5 Class 8 Math First Unit Test Question Paper Set-5 wbbse| \u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0997\u09a3\u09bf\u09a4 \u09aa\u09cd\u09b0\u09a5\u09ae \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 \u09b8\u09c7\u099f-\u09eb \ud83d\udccc\u0985\u09b7\u09cd\u099f\u09ae \u09b6\u09cd\u09b0\u09c7\u09a3\u09bf \u0987\u0989\u09a8\u09bf\u099f \u099f\u09c7\u09b8\u09cd\u099f \u09aa\u09cd\u09b0\u09b6\u09cd\u09a8\u09aa\u09a4\u09cd\u09b0 Click Here Sarberia Satadal Balika Vidyalaya (H.S.) 1st Summative Evaluation – 2026 Class-VIII Sub: Mathematics \u09b8\u09ae\u09af\u09bc : \u09ec\u09e6 \u09ae\u09bf\u09a8\u09bf\u099f \u09aa\u09c2\u09b0\u09cd\u09a3 \u09ae\u09be\u09a8- … Read more<\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[380,123],"tags":[],"class_list":["post-6306","post","type-post","status-publish","format-standard","hentry","category-math","category-123"],"_links":{"self":[{"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/posts\/6306","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/comments?post=6306"}],"version-history":[{"count":0,"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/posts\/6306\/revisions"}],"wp:attachment":[{"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/media?parent=6306"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/categories?post=6306"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/hazarnotes.com\/mystaging01\/wp-json\/wp\/v2\/tags?post=6306"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}