
The length of a young gram plant is $65mm.$ Express its length in cm.
Answer
571.2k+ views
Hint: Convert the given value in the required specific units by using the conversion relation. Use the formula - $1mm = 0.1cm$. Place the relation and simplify the equation using the basic mathematical calculations.
Complete step-by-step answer:
We know that the basic relation between Millimetres and centimetre.
$1mm = 0.1cm$
Place the value in the given value –
$65mm = 65 \times 0.1cm$
Simplify the above equation –
$65mm = 6.5cm$
Hence, the required answer is – the length of a young gram plant is $6.5$ centimetres.
Additional Information:
There are three systems of units.
They are - a.) MKS system (Meter Kilogram second)
b.) CGS system (Centimetre Gram Second)
c.) SI units (System International)
Always check the units of the given term, all the given terms should be in the same system and then start solving. Also, remember the conversional relations of the different physical quantities and apply accordingly.
Note: Remember the correct formula or the conversion relation among the units to solve these types of solutions. Rest goes well, just substitution and simplification. Also, refer to the types of systems of units to know the correlation among the terms.
Complete step-by-step answer:
We know that the basic relation between Millimetres and centimetre.
$1mm = 0.1cm$
Place the value in the given value –
$65mm = 65 \times 0.1cm$
Simplify the above equation –
$65mm = 6.5cm$
Hence, the required answer is – the length of a young gram plant is $6.5$ centimetres.
Additional Information:
There are three systems of units.
They are - a.) MKS system (Meter Kilogram second)
b.) CGS system (Centimetre Gram Second)
c.) SI units (System International)
Always check the units of the given term, all the given terms should be in the same system and then start solving. Also, remember the conversional relations of the different physical quantities and apply accordingly.
Note: Remember the correct formula or the conversion relation among the units to solve these types of solutions. Rest goes well, just substitution and simplification. Also, refer to the types of systems of units to know the correlation among the terms.
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