FLOWER MAY

SKU: 104389023

$150.00

Todos los wallpapers son por pedido

Visita nuestra categoría entrega inmediata.

Descripción
Add a touch of beauty to everyday life. This is the promise of this pretty MAY among the wild grasses and meadows. So, given that it’s time to enjoy the spring weather, we can broaden our mode of expression by displaying its delicate lines on our walls. And thanks to its subtle combinations of colours, it’s easy to combine every decorative style without the slightest risk of poor taste.
Detalles

Información adicional

Marca

Caselio

Política de pedido y envíos:

Verificar bien el codigo del diseño que ha escogido, el tamaño de cada wallpaper y el de su pared para que no hayan errores. Los pedidos se trabajan entre 10 y 15 días hábiles, a partir del lunes o jueves siguiente al día que realiza su orden y hace el abono, pedidos de 3 rollos o menos deben ser pagados en su totalidad.

 

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Categorias
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Calculadora de rollo

Estas medidas son para rollos tamaño estándar de 0.53cm x 10m (5m²)

Pared 1
m

x

m

=

[width_wall_1]*[height_wall_1]

Necesitará

[width_wall_1]/0.53

Tira(s) de

[height_wall_1] * 106
cm

Para un total de

rollo(s)

Math.ceil( Math.ceil([width_wall_1] / 0.53) / Math.floor(10 / ([height_wall_1] * 100 / 100) ) )
Pared 2
m

x

m

=

[width_wall_1]*[height_wall_1]

You will need

[width_wall_2]/0.53

Stipe(s) of

[height_wall_2] * 106
cm

Para un total de rollo(s)

Math.ceil( Math.ceil([width_wall_2] / 0.53) / Math.floor(10 / ([height_wall_2] * 100 / 100) ) )
Pared 3
m

x

m

=

[width_wall_3]*[height_wall_3]

You will need

[width_wall_3]/0.53

Stipe(s) of

[height_wall_3] * 106
cm

Para un total de rollo(s)

Math.ceil( Math.ceil([width_wall_3] / 0.53) / Math.floor(10 / ([height_wall_3] * 100 / 100) ) )
Pared 4
m

x

m

=

[width_wall_4]*[height_wall_4]

You will need

[width_wall_4]/0.53

Stipe(s) of

[height_wall_4] * 106
cm

Para un total de rollo(s)

Math.ceil( Math.ceil([width_wall_4] / 0.53) / Math.floor(10 / ([height_wall_4] * 100 / 100) ) )

Vas a necersitar

[rolls_wall_1]+[rolls_wall_2]+[rolls_wall_3]+[rolls_wall_4]
Rollos*
Wall 1
m

x

m

=

[feet_width_wall_1]*[feet_height_wall_1]
ft²

You will need

Math.ceil(feet_width_wall_1 / ( 53 / 12))

Stipe(s) of

[feet_height_wall_1] * 106
ft

For a total of roll(s)

Math.ceil((Math.ceil(feet_width_wall_1 / ( 53 / 12)) * feet_height_wall_1 * 10.02) / 10.05 * 3)
Wall 2
m

x

m

=

[feet_width_wall_1]*[feet_height_wall_1]
ft²

You will need

[feet_width_wall_2]/0.53

Stipe(s) of

[feet_height_wall_2] * 106
ft

For a total of roll(s)

Math.ceil((Math.ceil(feet_width_wall_2 / ( 53 / 12)) * feet_height_wall_2 * 10.02) / 10.05 * 3)
Wall 3
m

x

m

=

[feet_width_wall_3]*[feet_height_wall_3]
ft²

You will need

[feet_width_wall_3]/0.53

Stipe(s) of

[feet_height_wall_3] * 106
ft

For a total of roll(s)

Math.ceil((Math.ceil(feet_width_wall_3 / ( 53 / 12)) * feet_height_wall_3 * 10.02) / 10.05 * 3)
Wall 4
m

x

m

=

[feet_width_wall_4]*[feet_height_wall_4]
ft²

You will need

[feet_width_wall_4]/0.53

Stipe(s) of

[feet_height_wall_4] * 106
ft

For a total of roll(s)

Math.ceil((Math.ceil(feet_width_wall_4 / ( 53 / 12)) * feet_height_wall_4 * 10.02) / 10.05 * 3)

You Need Total

[feet_rolls_wall_1]+[feet_rolls_wall_2]+[feet_rolls_wall_3]+[feet_rolls_wall_4]
Roll(s)*