Class 8 Maths Exemplar Questions

Yahan par aapko NCERT Class 8 Maths ke exemplar questions aur unke step-by-step solutions milenge—sab kuch ek jagah. Ye exemplar questions basic concepts ko gehrai se samajhne ka mauka dete hain, aur exam ke liye bhi kaafi kaam aate hain. Socho, practice hi toh asli khel hai.

Kya Hain Exemplar Questions?

NCERT hi in questions ko banata hai, aur ye poori tarah CBSE ke pattern par chalti hain. Inhe solve karna ek alag hi level ki practice hai—aapki problem-solving skills mein zameen-aasman ka farak aa jaata hai. Bas karo, aur dekho kaise cheezein khulne lagti hain.

Here we have provided NCERT Exemplar Questionfor Class 8 Maths in hindi Language, Just select the chapters below to get Exemplar Solution of the same:

परिमेय संख्याएँ

आंकड़ों का प्रबंधन

वर्ग वर्गमूल घन घनमूल

एक चर वाले रैखिक समीकरण

चतुर्भुजों को समझना और प्रायोगिक ज्यामिति

ठोस आकारों का चित्रण

बीजीय व्यंजक, एवं सर्वसमिकाएँ और गुणनखण्डन

घातांक और घात

राशियों की तुलना

अनुलोम और प्रतिलोम समानुपात

क्षेत्रमिति

संख्याओं के साथ खेलना

उत्तरमाला

Class 8 Maths Exemplar Questions and Topics

Class 8 Maths mein kuch chapters aise hain jinke exemplar questions sach mein kaam ke hote hain. Yeh questions thode tough hote hain, lekin yahi inki khoobiyan hain. Inhe solve karke aap exam ke liye ekdum pakke ho jaate ho — confidence bhi badhta hai aur practice bhi poori ho jaati hai. Thoda dimaag khapatna padta hai, par jab inhe samajh lete ho, toh baaki sab easy lagta hai.

Chapter 1: Rational Numbers (Parimey Sankhya)

Is chapter mein rational numbers ki poori duniya khulti hai—properties, addition, subtraction, multiplication, aur division, sab kuch. Exemplar questions ka khel thoda alag hai, kyunki wo seedhe word problems aur un tricky calculations par jor dete hain jo aksar dimaag ghooma deti hain.

• Let’s just jump straight into an example, because that’s honestly the clearest way to see how this works. Say you’re asked to find three rational numbers sitting between 1/4 and 1/2. Sounds easy enough, right? But where do you even start? Well, here’s the trick. You don’t have to hunt for them blindly. You can just convert both fractions into ones with a bigger common denominator. For instance, change 1/4 and 1/2 into eighths — that gives you 2/8 and 4/8. Boom, there’s 3/8 right in the middle. That’s one down, two to go. But if you need three distinct numbers, you’re going to need a finer scale. So bump it up again — make them sixteenths: 4/16 and 8/16. Now you’ve got 5/16, 6/16, and 7/16 all lined up between them. Clean and simple. Or, if you’re feeling a bit more clever, you could always go with the average method. Take the midpoint of 1/4 and 1/2, which is 3/8. Then find the midpoint between 1/4 and 3/8 — that’s 5/16. And then between 3/8 and 1/2, you get 7/16. Same answers, different route. Either way, you’ve got your three rational numbers, no fuss.
• Agar denominator same ho toh seedha compare karo, warna pehle unhe equal karna padega. Ya phir average nikal lo, kaam ho jayega. Parimey sankhya mein yahi dono tareeke kaam aate hain — bas dhyan rakho ki denominator match kare, warna answer galat ho sakta hai.

Chapter 2: Linear Equations in One Variable (Ek Char Wale Rekhik Samikaran)

Ismein aap seekhenge ki equations ko kaise solve karte hain, aur phir unhe word problems mein kaise utarte hain. Exemplar ke questions bilkul real-life situations par hi based hote hain.

Agar ek number ko 7 se multiply karo, aur phir usme 5 jod do, toh jo aayega wo 40 ke barabar hoga. Ab sawaal ye hai ki wo number kya hai. Chalte hain step by step. Maan lo wo number x hai. Toh equation seedhi ban jaati hai: 7x + 5 = 40. Bas, ab isse aage solve karna hai.

Chapter 3: Understanding Quadrilaterals (Chaturhuj ko Samajhna)

So this one’s basically about quadrilaterals—trapezium, parallelogram, rectangle, square, rhombus—and what makes each behave the way it does. Properties come first, then the exemplar questions make you actually use them, like hunting down a missing angle or a side length. It’s not about rote stuff. More like fitting puzzle pieces together, you know? Short and long, it just clicks when you see it.

Chapter 4: Practical Geometry (Vyavaharik Rekhagnit)

Pick up the compass and ruler, and get straight to drawing shapes—that’s the whole deal with practical geometry, no shortcuts. The exemplar questions walk you through constructions bit by bit, and honestly, doing it by hand is where the real understanding kicks in. Feels different when your own fingers make the lines appear.

Chapter 5: Data Handling (Data ka Prabandhan)

Data ko sahi tarike se organise karna hi is chapter ka main point hai—bar graphs, pie charts, aur probability ke basic concepts. In sab ka seedha connection hai data interpretation se, aur exemplar ke questions bhi isi par centre hote hain. So agar aap in concepts ko achhe se samajh lein, toh sawaal chahe jitne bhi mushkil hon, unhe solve karna relatively easy ho jata hai.

Chapter 6: Squares and Square Roots (Varg aur Vargmool)

Yeh chapter koi halka phulka topic nahi hai—yeh base hai, bilkul wahi jagah jahan se aapka pakad banegi. Ismein aap samjhenge perfect squares kya hote hain, square roots kaise nikale jaate hain, aur saath hi estimation ke woh tarike jo exam mein kaam aate hain. Aur haan, Exemplar ke questions mein toh aksar long division method se square root nikalne ka poora zor hota hai—wahi method jo practice ke bina thoda uljha hua lagta hai, lekin ek baar aadat pad jaye toh seedha seedha ho jaata hai.

• Let’s break this down properly—finding the square root of 7921 using the long division method isn’t as scary as it sounds. You start by pairing the digits from right to left. 79 and 21 become your two groups. Then you find the largest number whose square is less than or equal to 79—that’s 8, since 8² = 64. Subtract 64 from 79, you get 15, then bring down the 21 to make 1521. Now double the 8 to get 16, and you need a digit d such that 16d times d is just under or equal to 1521. Try 9—169 × 9 = 1521, bingo. So the square root is 89, and it works out cleanly, no remainder left behind.
• Pair banana shuru karo right se left ki taraf, yahi sabse easy tarika hai. Bas usi order mein chalo—seedha sa funda hai, isse galti hone ke chances kaafi kam ho jaate hain. Right side se shuru karo, phir left ki taraf badho.

Chapter 7: Cubes and Cube Roots (Ghan aur Ghanmool)

Perfect cubes ka idea aur unke cube roots nikalna—yehi is chapter ka dil hai, samjho. Aur haan, Exemplar questions mein bhi aksar pattern recognition hi check hota hai, wahi se shuruaat karte hain.

Exemplar Questions Solve Karne ke Fayde

Confidence milta hai in questions se—woh bhi bina kisi shortcut ke. Exam ka tough paper ab aapko andhera nahi lagta, kyunki aapne pehle hi woh cheezein dekh li hain. Concepts clear ho jaate hain, speed badhti hai, aur haan, woh familiar feeling aati hai. Par yahan baat sirf practice ki nahi hai. Yeh poora approach badal deta hai. Jab aap exemplar uthate ho, pehla faida toh yeh hai—apni ability par bharosa aa jaata hai, woh bharosa jo exam hall mein aapka saath deta hai, jo aapko andar se hilaa deta hai, jaise ek dost hota hai. Tough questions ka andaza? Woh toh bonus hai, par koi chhoti baat nahi. Aap paper ka structure samajh lete ho, dekhte ho ki sawaal kis tarah ghoom phir kar aate hain, kaunsi trick use hoti hai. Phir concepts bhi ekdum saaf—woh dhundlee cheezein, woh saari confusion, woh sab door ho jaata hai. Speed ki baat karein toh woh apne aap aa jaati hai, kyunki haath familiar ho jaata hai, muscles mein yaad reh jaati hai. Agar aap in sawaalon ko seriously lete ho, toh bas—poora game upar uth jaata hai, koi overstatement nahi.

Important Tips for Solving Exemplar Problems

• Pehle NCERT textbook ke saare exercises khatam karo, bilkul bina skip kiye. Wahi base hai, aur agar woh clear hai toh aadha kaam ho gaya.
• Solve it step by step—every single step. Don’t skip ahead, even if you think you’ve got it. That’s where most mistakes creep in, trust me. Take your time, write it out, and check each move as you go. The shortcut isn’t worth it.
• Stuck on a problem? Don’t just sit there staring at it. Go ask your teacher, or crack open a solution guide if you’ve got one handy. Either way, get unstuck.
• Koi shortcut nahi hai—bas roz thoda sa practice karo, especially un problems par focus karo jo aapko atakati hain. Jitna zyada revise karoge, utna aasani se samajh aaega. Aur haan, weak points ko kabhi skip mat karna.

Look, exemplar problems aren’t your usual drill. They’re built to poke at what you actually know, not just what you’ve memorized. So when you sit down with them, don’t rush. Take the time to really wrestle with each step. Yeah, they can feel tricky, even annoying sometimes. But that’s the point. Work through them enough, and you’ll notice your math brain getting sharper, quicker, more confident. Honestly, these questions can turn you into a bit of a maths wizard if you let them. So treat them like a challenge, not a chore.