are exams really important ?! Is it necessary to take exams ?? gud luck ​

Answers 2

Answer:

As exams develop them as an individual, give values, extraordinary thinking, self assessment, overcome failures, filling them with positivity to improve the quality of education. Exams help every teacher to understand the mental capacity of the students and to rectify their shortcomingssee my dp how it is .please make me Brainlist answer and follow me

Explanation:

As exams develop them as an individual, give values, extraordinary thinking, self assessment, overcome failures, filling them with positivity to improve the quality of education. Exams help every teacher to understand the mental capacity of the students and to rectify their shortcomings

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Other related questions that may help you

two APs have the same comman difference The difference between their 100th terms is 100 what is the difference between their 1000th terms?​

Let the AP's be an and

let first term of an be a1

and first term of bn be b1

the common difference given is same lets suppose that is d

and we know nth term of an AP be:

an= a+(n-1)

So, 100th term of an be

a100 = a1+( 00-1)

a100= a1+99d

and, the 100th term of bn

b100 = b1+(00-1)

b100 = b1+99d

Given that difference of a100 and b100 is 100 ;

a100-b100 = 100

[a1+99d] - [ b1 +99d] = 100

a1-b1 =. 100

Now, difference between their 1000th terms be;

=[a1+999d] - [ b1+999d ]

= a1 - b1

=100

Hence, the answer is 100

Find the value of y in the following figure with correct steps:
question img

Answer:

answer of this is 2 square

Step-by-step explanation:

GIVEN:- LO = MN

12 = y+3

y = 12-3

y = 9,,

writing short note in rancidity write short note on rancidity

Answer:

Rancidity is a term generally used to denote unpleasant odours and flavours in foods resulting from deterioration in the fat or oil portion of a food. Three different mechanisms of rancidity may occur. These are oxidative, hydrolytic, and ketonic.

Explanation:

This is your answer

I hope it is help you

answer img
3 divided [3 multiply {3- (3- 1 upon 4 )}]

4

Step-by-step explanation:

[tex]3 \div[3 \times[/tex]{[tex]3-(3-\frac{1}{4})[/tex]}[tex]][/tex]

= [tex]3 \div[3 \times[/tex]{[tex]3-(\frac{12-1}{4})[/tex]}[tex]][/tex]

= [tex]3 \div [3 \times[/tex]{[tex]3 - \frac{11}{4}[/tex]}[tex]][/tex]

= [tex]3 \div[3 \times[/tex]{[tex]\frac{12-11}{4}[/tex]}[tex]][/tex]

= [tex]3 \div [3 \times \frac{1}{4}][/tex]

= [tex]3 \div \frac{3}{4}[/tex]

= [tex]3 \times \frac{4}{3}[/tex]

= 4

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