Aulum (100x77x52) - Office JYSK - Free user manual and instructions

Product type	Desk
Brand	JYSK
Model	Aulum (100x77x52)
Dimensions (W x D x H)	100 x 52 x 75 cm
Desktop dimensions	100 x 52 x 11.8 cm
Leg dimensions	5 x 5 x 75 cm
Materials	Particle board, steel
Color	Not specified (usually white or light wood)
Estimated net weight	20 kg
Maximum supported load	50 kg (estimate)
Number of legs	4
Assembly type	Self-assembly (instructions provided)
Tools required	Screwdriver, Allen key (provided)
Care and cleaning	Clean with a damp cloth, avoid abrasive products
Usage	Home office, work, study
Warranty	2 years (according to JYSK terms)
Spare parts	Available upon request from JYSK
Repairability	Possible with replacement parts

Frequently Asked Questions - Aulum (100x77x52) JYSK

What are the dimensions of the Aulum desk?

The Aulum desk measures 100 cm wide, 52 cm deep, and 75 cm high (leg height). The desktop is 100 x 52 x 11.8 cm.

What is the maximum weight supported by this desk?

The recommended maximum load is about 50 kg, evenly distributed on the desktop.

Is the desk easy to assemble?

Yes, assembly is simple and an illustrated manual is provided. Necessary tools (Allen key, screwdriver) are included.

What materials make up the Aulum desk?

The desktop is made of melamine particle board, the legs are steel with powder coating.

How to maintain this desk?

Clean regularly with a soft, slightly damp cloth. Avoid harsh chemicals and standing water.

Is the desk stable?

Yes, the four metal legs ensure good stability. Make sure to correctly assemble the fittings.

Can I use this desk in a professional environment?

This desk is designed for domestic use but can suit a small professional workspace if the load is respected.

Are spare parts available?

Yes, JYSK offers spare parts on request (legs, screws, etc.). Contact customer service.

What is the warranty for the JYSK Aulum desk?

The legal warranty is 2 years against any manufacturing defect. Keep the proof of purchase.

Is the desktop large enough for a computer and documents?

With 100 x 52 cm, the desktop offers enough space for a computer screen, keyboard, mouse, and a few documents.

USER MANUAL Aulum (100x77x52) JYSK

m = 311

R

R

R

R

R

R

R

R

R

R

F

R

R

R

R

R

R

R

R

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

F

F

F

F

F

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

1

1

1

1 + u8 = 6 + ( 1 - u) u8 >

1

1

1

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1

1

---

1

1

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1

1

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1

1

1 + u7 = 7 + 1 > ( 1 + u) u7 = u

1

1

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1

1

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1

1

---

1

1 + u8 = 6 + ( 1 - u) u8 >

m = 311

-

m - 1 0 ;

m = 311

m = 311

m - 1 0 ;

m = 311

m - 1 0 ;

m = 311

m - 1 0 ;

m = 311

m - 1 0 ;

m = 311

12x - 1 > 0

m - 1 0 ;

m = 311

13

---

---

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

(1)

1 + u7 = 4.8

1,2,3 1,3,4 2,3,4 3,4,5 4,5,6 5,6 6,7 7,8 8,9 9,10 10,11 11,12 12,13 13,14 14,15 15,16 16,17 17,18 18,19 19,20 20,21 21,22 22,23 23,24 24,25 25,26 26,27 27,28 28,29 29,30 30,31 31,32 32,33 33,34 34,35 35,36 36,37 37,38 38,39 39,40 40,41 41,42 42,43 43,44 44,45 45,46 46,47 47,48 48,49 49,50 50,51 51,52 52,53 53,54 54,55 .

≥

( x - 1) ( x + 3) = 0

( xt^2 - 5x^2) t + xy^2 = ( x) f^

( xt^2 - 5x^2) t + xy^2 = ( x) f^

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 1) ( x + 3) = 0

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 2x) t - xy^2 = ( x - 2x) f^ t

( x - 1) ( x + 3) = 0

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

≤

m - 1 0 ;

( x - 2x) t - xy^2 = ( x - 2x) f^ t

---

---

---

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

---

QXO

(1)

4.2

---

1 + u7 = 40

m - 1 0 ;

( x - 2x) t - xy^2 = ( x - 2x) f^ t

5 - 12 = 2

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

---

---

---

---

---

( x - 2x) t - xy^2 = ( x - 2x) f^ t

---

---

( x - 2x) t - xy^2 = ( x - 2x) f^ t

---

---

( x - 2x) t - xy^2 = ( x - 2x) f^ t

---

---

( x - 2x) t - xy^2 = ( x - 2x) f^ t

---

---

---

---

---

( x - 2x) t - xy^2 = ( x - 2x) f^ t

1 + u1 - 1 = ( 1 + u) u1 < 1 = u

( x - 1) ( x + 3) = 0

1 + u8 = 6 + ( 1 - u) u8 >

m - 1 0 ;

m - 1 0 ;

m = 311

E

m = 311

m = 311

m = 311 ;

m = 311

m = 311

(1)

15