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How do you solve for $k$ in $m=\dfrac{k}{s}?$

Last updated date: 13th Jun 2024
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Hint: To find the value of $k$ you have to use different arithmetic operation like multiplication division
$m=\dfrac{k}{s}$ equation.
In math, to multiply means to add equal groups. When you multiply, the number of things in the group increases. The two factors and the product are parts of a multiplication problem here is another example of a multiplication fact that shows multiplication is also repeated addition.

Complete step by step solution:As per the given problem is $m=\dfrac{k}{s}$
And you have to solve for the value of $'k'$ means we have to find the value of $'k'$
As you know that,
Here, to solve in terms of $'k'$ place the term of $'k'$ one side and other terms on the other side.
So, here you can do cross multiplication therefore, the modified equation will be,
$m\times 5=k$
$k=m\times s$
Hence the value of $k=m.s$

Additional Information:
The basic arithmetic operations are adding, substation, multiplication and division. The basic arithmetic properties are the commutative also active and distributive properties.
Associative: Referring to a mathematical operation that yield the same result regardes of the grouping of the elements.
Commutative: Referring to a binary operation in which changing the order of the operands does not change the result. (e.g. addition and multiplication)
Product: The result of multiplying two quantities.
Quotient: The result of dividing one quantity by another.
Sum: The result of adding two quantities.
Difference: The result subtracting one quantity from another.
Arithmetical operations:
Multiplication: Multiplication also combines multiple quantities into an angle quantity called product. In fact, multiplication can be thought of as a consolidation of many additions. For e.g. $2+2+2+2=8$ However, another way to count to multiply quantity: $2.4=8$

Remember that you have to give the answer in terms of $'k'$ so use different arithmetical operations to shift $'k'$ on the left side and other terms on the right side. Use ‘cross’ multiplication to write the value of $'k'$ in $'k'$terms.