Head First

By: FallowLindsey

Write A Review

15 December 2009

At a Glance

No. of Pages
354

Dimensions(cm)
23.5 x 20 x 2.5

RRP $47.75

$38.20

20%OFF

or 4 interest-free payments of $9.55 with

or

In Stock and Ships in 1-2 business days

Having trouble with geometry? Do intersecting planes, geometric notation, and angle calculations just make your head spin? Relax. With "Head First 2D Geometry", you'll master everything from basic point and line notation to the time-saving secrets of similar and congruent angles - and it'll be quick, painless, and fun. Through entertaining stories and practical examples from the world around you, this book takes you beyond boring problems. You'll actually use what you learn to make real-life decisions, like using angles and parallel lines to crack a mysterious CSI case. Put geometry to work for you, and nail your class exams along the way. We think your time is too valuable to waste struggling with new concepts. Using the latest research in cognitive science and learning theory to craft a multi-sensory learning experience, "Head First 2D Geometry" uses a visually-rich format designed for the way your brain works, not a text-heavy approach that puts you to sleep.

Shipping

	Standard Shipping	Express Shipping
Metro postcodes:	$9.99	$14.95
Regional postcodes:	$9.99	$14.95
Rural postcodes:	$9.99	$14.95

Orders over $89.00 qualify for free shipping.

How to return your order

At Booktopia, we offer hassle-free returns in accordance with our returns policy. If you wish to return an item, please get in touch with Booktopia Customer Care.

Additional postage charges may be applicable.

Defective items

If there is a problem with any of the items received for your order then the Booktopia Customer Care team is ready to assist you.

For more info please visit our Help Centre.

More in Algebraic Geometry

Algebraic Topology

Paperback

RRP $75.95

$64.99

14%
OFF

The Versatility of Integrability

In Memory of Igor Krichever

Paperback

RRP $312.00

$290.99

$Conjectures and Results on Modular Representations of $mathrm{GL}_n(K)$ for a $p$-Adic Field $K$ : Memoirs of the American Mathematical Society - Benjamin Schraen$