HCF = 7!LCM = 13!Number of Pairs.?@Estallar12 plz help
HCF=2^4*3^2*5*7 LCM=2^10*3^5*5^2*7*11*13 let the numbers be N1= 2^x1*3^x2*5^x3*7*11^x4*13^x5 N2= 2^y1*3^y2*5^y3*7*11^y4*13^y5 (x1,y1)=(4,10) or(10,4)=2 similar for (x2,y2) (x3,y3) (x4,y4)=(0,1) or(1,0) (x5,y5)=(0,1) or(1,0) 2*2*2*2*2=32
HCF=2^4*3^2*5*7LCM=2^10*3^5*5^2*7*11*13let the numbers beN1= 2^x1*3^x2*5^x3*7*11^x4*13^x5N2= 2^y1*3^y2*5^y3*7*11^y4*13^y5(x1,y1)=(4,10) or(10,4)=2similar for (x2,y2) (x3,y3) (x4,y4)=(0,1) or(1,0)(x5,y5)=(0,1) or(1,0)2*2*2*2*2=32@The_Loser EDIT please check now
Shouldn't it be divided by 2 since 2*2*2*2*2 gives us repeated pairs....logically we should not require ordered pairs, even if the question doesn't specify anything.....so I feel 16 ho sakta hai. regards scrabbler
In a right angle triangle, right angled at B, the angle subtended by AB at the in-center is 110*, If D is the midpoint of the hypotenuse, find the measure of angle BDC.
Is this 100 degrees? Trying to draw the figure....let me know OA please... regards scrabbler
In a right angle triangle, right angled at B, the angle subtended by AB at the in-center is 110*, If D is the midpoint of the hypotenuse, find the measure of angle BDC.
Draw the figure , and use the property that exterior angle is equal to sum of remote interir angle.
From a point inside an equilateral triangle of side 3cm, 3 perpendiculars are drawn to meet the opposite side. What is the sum of the length of these 3 perpendiculars?
From a point inside an equilateral triangle of side 3cm, 3 perpendiculars are drawn to meet the opposite side. What is the sum of the length of these 3 perpendiculars?
3rt3/2? If it has to be a unique answer, can take any point (including one of the vertices) and get the answer. regards scrabbler
Shouldn't it be divided by 2 since 2*2*2*2*2 gives us repeated pairs....logically we should not require ordered pairs, even if the question doesn't specify anything.....so I feel 16 ho sakta hai.regardsscrabbler
I guess Scrabbler is right. as options are : 5,12,16,20
so ordered might not be required. 16 ho sakta hai.
x = -3+/-{sqrt(9-36)}/2 = -3+/-{sqrt(-25)}/2 = (-3+/-5i)/2 = (-3-5i)/2 or (-3+5i)/2 and then calculated x^3 by applying (a+/-b)^3 which is kind of arduous...your method seems less cumbersome...