the monthly income of 100 families are given as below   
 ![](https://d10lpgp6xz60nq.cloudfront.net/physics_images/arh_ncert_exe_math_x_c13_s01_057_q01.png)   
 calculate the modal income.
solution: in a given data, the highest frequency is 41, which lies in the interval 1000-15000.   
 here, l=10000, `f\_(m)=41=26, f\_(2)=16 and h=5000`   
 `"mode""=l+(f\_(m)-f\_(1))/(2f\_(m)-f\_(1)-f\_(2))xxh`   
 `=1000+((41-26)/(2xx41-26-16))xx5000`   
 `=1000+((15)/(82-42))xx5000`   
 `=1000+((15)/(40))xx5000`   
 `=1000+15xx125=10000+1875=11875`   
 hence, the modal income is 11875.
i'm an engineer so don't know exactly how much an em makes but my gut feeling says it should be around 65-70k sek a month before tax (we don't mesure salary annually here in europe 😁) The answer to the question is available in the PDF file https://www.assignmentexpert.com/homework-answers/economics-answer-6991.pdf The answer to the question is available in the PDF file https://www.assignmentexpert.com/homework-answers/economics-answer-9189.pdf Definition used:  

Congruence.  

Let m be an integer greater than 1. If xand yare integers, then x is congruent to y modulo m if x — y is divisible by m. It can be represented as \(\displaystyle{x}={y}{\left({b}\ mod\ {m}\right)}\). This relation is called as congruence modulo m.  

Calculation:   

Consider the values and congruence classes modulo m,  

\(\displaystyle{\left[{13}\right]}^{{{6}}}\) and m = 15.  

It is evident that [x]=[y] if \(\displaystyle{\left[{x}={y}{\left({b}\ mod\ {m}\right)}\right]}\). Since \(\displaystyle{13}=-{2}{\left({b} \ mod \ {15}\right)}\).  

Then,  

[13]=[-2]  

\(\displaystyle{\left[{13}\right]}^{{{6}}}={\left[-{2}\right]}^{{{6}}}\)  

\(\displaystyle={\left[{\left(-{2}\right)}^{{{6}}}\right]}\)  

=[64]  

Since, by the principal or congruence \(\displaystyle{64}={4}{\left({b}\ mod \ {15}\right)}\). Therefore, \(\displaystyle{\left[{13}\right]}^{{{6}}}={\left[{4}\right]}\) in \(\displaystyle{Z}\_{{{15}}}\).  

Therefore, the value of the expression is [4]. [tata altroz emi](/tata-altroz/car-loan-emi-calculator.htm) starts at ₹ 12,182 per month for a tenure of 60 months @ 9.8% for a loan amount of rs 5.76 lakh & down payment will be ₹ 64,000. to find: limitsnote: first check the form of imit. used this method if the limit is satisfying any one from 7 indeterminate form.in this case, indeterminate form is formula used: = 1so, by using the above formula, we have = = therefore, = ..... this might help you
bmr calculator..
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http://www.bmi-calculator.net/bmr-calculator/ hi,

unfortunately, this information is not available.

but you can calculate the motion via matched bbox in adjacency frame directly.

thanks. Monthly payments from a reverse mortgage do not count as "income" for Medicaid purposes, but any payments not consumed or converted to a non-countable form by the end of the month of receipt are then counted as an asset in the following month. In most cases, a reverse mortgage is not advisable for a single person who may move to a nursing home soon, because it will have to be repaid within 12 months of vacating the house. However, if there is a spouse at home, then sometimes a reverse mortgage can be helpful to that spouse to pay the bills, go on vacation, etc. I have a section on reverse mortgages in my book, "How to Protect Your Family's Assets from Devastating Nursing Home Costs: Medicaid Secrets" (www.MedicaidSecrets.com), in which I also discuss a new technique called a reverse private mortgage. amy takes an hour so she does
1/60 of yhe job per minute
father takes 30 mins so he does
1/30 of the job per minute
 
together they complete
1/60 + 1/30 per minute 
or 3/60 of the job per minute
 
(3/60)x = 1
x = 60/3
x = 20 minutes