Question
Find the $C.P.$ when: $S.P. = Rs. 1755,$ gain $=12\frac{1}{2}\%$

Answer

$S.P. = Rs. 1755$
Gain $\%=12\frac{1}{2}\%$
$=\frac{25}{2}\%$
$\therefore\text{C.P.}=\frac{\text{S.P.}\times100}{100+\text{gain%}}$
$=\frac{1755\times100}{100+\frac{25}{2}}$
$=\text{Rs. }\frac{1755\times100}{\frac{200+25}{2}}$
$=\frac{1755\times100\times2}{225}$
$=\text{Rs. }\frac{195\times4\times2}{1}$
$=\text{Rs. }1560$

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

I am a 3-digit number. My hundred’s digit is 3 less than my ten’s digit. My ten’s digit is 3 less than my unit’s digit. The sum of all three digits is 15. Who am I?
Ashu had $24$ pages to write. By the evening, he had complete $25\%$ of his work. How many pages were left?
The adjoining figure shows two circles with the same centre. The radius of the larger circle is $10\ cm$ and the radius of the smaller circle is $4\ cm.$ Find:

$i.$ the area of the larger circle
$ii.$ the area of the smaller circle
$iii.$ the shaded area between the two circles.$ (\pi = 3.14)$
Find the common factor and the HCF of the following number:
81, 243
Aditi likes solving puzzles. She recently started attempting the ‘Easy’ level Sudoku puzzles. The time she took (in seconds) to solve these puzzles is — 410, 400, 370, 340, 360, 400, 320, 330, 310, 320, 290, 380, 280, 270, 230, 220, 240. The first nine values correspond to Week 1 and the rest to Week 2.
Image

(a) Construct a dot plot below showing the data for both weeks.
(b) Describe the mean, median, and any observations you may have about the data.
Image
Is it possible to have a triangle with the sides $6\ cm, 3\ cm, 2\ cm$
Find the area of a rhombus having each side equal to 15 cm and one of whose diagonals is 24 cm.
Four equal circles, each of radius 5 cm , touch each other as shown in Fig. Find the area included between them. (Take $\pi=3.14$ ).
Image
Find the following product: $\frac{2}{3}\text{abc}(\text{a}^2+\text{b}^2-3\text{c}^2)$
If $A : B = 7 : 5$ and $B : C = 9 : 14,$ find $A : C.$