Monday, May 20, 2024

Two coins are tossed simultaneously. What is the probability of getting (i) At least one head? (ii) At most one tail? (iii) A head and a tail?

 

 Two coins are tossed simultaneously. What is the probability of getting
(i) At least one head?
(ii) At most one tail?
(iii) A head and a tail?

 

sample space 

S={HH,HT,TH,TT} l

n(S)=4

A=event of at least one head (one head or two heads)

A ={HT,TH,HH}

n(A)=3

P(A)=n(A) /n(S)   = 3/4

B= event of at least one tail (no tails or one tail)

B={HH,HT,TH}

n(B)=3

P(B)=3/4


C=event of a head and a tail

C = {HT,TH}

n(C)=2

P(C)=2/4 = 1/2

 

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 questions in old cbse sample question papers for 10th  mathematics

if 49x+51y=499 ,51x+49y=501, find the value of x and y

 solution

A had some chocolates, and he divided them into two lots A and B. He sold the first
lot at the rate of ₹2 for 3 chocolates and the second lot at the rate of ₹1 per chocolate, and got a total of ₹400. If he had sold the first lot at the rate of ₹1 per  chocolate, and the second lot at the rate of ₹4 for 5 chocolates, his total collection  would have been ₹460.
Find the total number of chocolates he had.

solution

 

The length of the minute hand of a clock is 6cm. Find the area swept by it when it moves from 7:05 p.m. to 7:40 p.m. 

solution


n the given figure, arcs have been drawn of radius 7cm each with vertices A, B, C
and D of quadrilateral ABCD as centres. Find the area of the shaded region consisting of the four sectors at the four vertices

 


solution


If sin(A+B) =1 and cos(A-B)= √3/2, 0°< A+B ≤ 90° and A> B, then find the
measures of angles A and B

solution

Find an acute angle θ when (cosθ − sin θ)/(cosθ+sin θ) = (1−√3)/(1+√3)

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 If the zeroes of the polynomial (x^2) +px +q are double in value to the zeroes of the polynomial 2(x^2 )-5x -3, then find the values of p and q.

 solution

 

 If A+B=pi/4 show that [1+tan A][1+tanB]=2  or  [1+cotA][1+cotB]=2cotAcotB

https://keral2008.blogspot.com/2024/05/if-abpi4-show-that-1tan-a1tanb2-or.html

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