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Hannahmiller3773
25.11.2020 •
Mathematics
A store buys a camera for $80 and decides to markup the price 35%. How much does the camera sell for?
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Ответ:
Based on the cost of the camera and the percentage markup, the selling price of the camera is $108.
The camera's selling price is 35% more than its cost price. That 35% is:
= 80 x 35%
= $28
The selling price of the camera is therefore:
= Cost of camera + Increase
= 80 + 28
= $108
In conclusion, the camera is being sold for $108.
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Ответ:
Step-by-step explanation:
80$ is original price so 100%
markup by 35% make price 135%
crossmultiplication
ans=108
Ответ:
Step-by-step explanation:
A general quadratic equation is:
Moving the constant term to the other side of the equation, we get:
Dividing both sides by a, we get:
This is the equation we have been given in the question.
The general equation for a perfect square trinomial is:
Re-writing the given equation we get:
Comparing this equation to the general square trinomial, we can write that we have:
Square of first term i.e.![x^{2}](/tpl/images/0269/4013/35e67.png)
Twice the product of first and second term i.e.![2(\frac{b}{2a})(x)](/tpl/images/0269/4013/e50a5.png)
So in order to complete the square we need to add the square of second term to the both sides of the equation. From the product we can see that the second term is![\frac{b}{2a}](/tpl/images/0269/4013/306c0.png)
So, the square of
should be added to both sides to get a perfect square trinomial.
Thus, the answer in both blanks would be:![(\frac{b}{2a} )^{2}=\frac{b^{2}}{4a^{2}}](/tpl/images/0269/4013/44864.png)