The new dimensions can be any length and any width that multiply
to make 864.
If you want to keep the same aspect ratio (shape), then the new dimensions
are 24cm by 36 cm .
No. It's 9 times greater. The area changes according to the square ofthe number that you use to multiply all the linear dimensions."3 squared" = 32 = 3 x 3 = 9If you made the dimensions of the triangle 10 times bigger, the areawould become 102 = 100 times greater.
9 times 11 times the depth. You need 3 dimensions.
Area of the original circle = πr2 Area of enlarged circle = π(4r)2 = π16r2 The enlarged circle is 16 time as big as the original circle.
The area of the larger parallelogram will be 32 = 9 times as large.
When you triple the dimensions of a flat (2-dimensional) shape,the area increases by (3)2 = 9 times.When you triple the dimensions of a solid (3-dimensional) shape,the volume increases by (3)3 = 27 times.
It is: 9 times 12 = 108 square inches
The perimeter is 2 times the length plus 2 times the width.
Volume of a solid is proportional to the cube (3rd power) of its linear dimensions.When linear dimensions are doubled, volume increases by a factor of (2)3 = 8 times.
If the new linear dimensions are k times the old dimensions, then the new area is k2 times the old area.
Whether in English or otherwise, you cannot have a mass of 4.7 cm by 4.5 cm. A square cm (cm times cm) is a measure of area, with dimensions [L2]. Mass has dimensions [M]. Basic dimensional analysis teaches that you cannot convert between measures with different dimensions without additional information.
Area increase as the square of linear dimensions. So area is 9times means linear dimension increased to sqrt(9) = 3 times their original. ie r = 3
The dimensions of a Kleenex box are length, width and height. The volume of the box is equivalent to length times width times height.
The larger one has exactly 9 times the area of the smaller one.
how big is time square
length times width
A metre squared is a measure of area, and its dimensions are [L2]. A millilitre squared is a measure of hyper-volume in 6-dimensional space! with dimension [L6]. Basic dimensional analyses teaches that you cannot convert between measures with different dimensions without additional information.
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