Calculations with forces. Often these have to be calculated as vectors, i.e., the direction of the force is taken into account. You should do some reading on vector addition; however, the basic idea is that you can think of the vector as an arrow drawn on paper; the length is proportional (in this case) to the force, the direction indicates the direction. A common tool is to separate the vector (the arrow) into horizontal and vertical components. That way, you can easily add two or more vectors. This requires some trigonometry (or the special functions of your calculator, for rectangular-->polar, and polar-->rectangular conversion).
Calculations with forces. Often these have to be calculated as vectors, i.e., the direction of the force is taken into account. You should do some reading on vector addition; however, the basic idea is that you can think of the vector as an arrow drawn on paper; the length is proportional (in this case) to the force, the direction indicates the direction. A common tool is to separate the vector (the arrow) into horizontal and vertical components. That way, you can easily add two or more vectors. This requires some trigonometry (or the special functions of your calculator, for rectangular-->polar, and polar-->rectangular conversion).
Calculations with forces. Often these have to be calculated as vectors, i.e., the direction of the force is taken into account. You should do some reading on vector addition; however, the basic idea is that you can think of the vector as an arrow drawn on paper; the length is proportional (in this case) to the force, the direction indicates the direction. A common tool is to separate the vector (the arrow) into horizontal and vertical components. That way, you can easily add two or more vectors. This requires some trigonometry (or the special functions of your calculator, for rectangular-->polar, and polar-->rectangular conversion).
Calculations with forces. Often these have to be calculated as vectors, i.e., the direction of the force is taken into account. You should do some reading on vector addition; however, the basic idea is that you can think of the vector as an arrow drawn on paper; the length is proportional (in this case) to the force, the direction indicates the direction. A common tool is to separate the vector (the arrow) into horizontal and vertical components. That way, you can easily add two or more vectors. This requires some trigonometry (or the special functions of your calculator, for rectangular-->polar, and polar-->rectangular conversion).
Arithmetic.
Institut de mécanique céleste et de calcul des éphémérides was created in 1998.
"Stress engineer" is an English equivalent of the French phrase ingénieur calcul. The masculine singular job title may be found expanded to ingénieur calcul de structures to emphasize structural stress engineering skills. The pronunciation will be "eh-djey-nyur kal-kyool (duh stryook-tyoor)" in French.
M. Picard has written: 'Le calcul quotidien'
Rene . Brandicourt has written: 'Le chemin du calcul'
Daniel Villesuzanne has written: 'Le calcul du geometre'
For a circle, area = pi x radius2, where pi is approximate 3.14.
A. Boivin has written: 'Theorie et calcul des figures de diffraction de revolution'
Robert Gouiran has written: 'Introduction au calcul matriciel' -- subject(s): Matrices
Joseph Alfred Serret has written: 'Cours de calcul differentiel et integral'
Jean Baptiste Pomey has written: 'Notions de calcul tensoriel' -- subject(s): Calculus of tensors
Jean Jacques Gleitz has written: 'Le calcul analogique' -- subject(s): Electronic analog computers