Veto q&a 7 Month22 (1)

20 þ 5 = 3x
15 = 3x
x = 5 (5 hÀjw ap³]pff aIfpsS {]mbw)
∴Ct¸mÄ aIÄ¡v = x+5
= 5 + 5
= 10 hbÊv
Q AÑ\v aIsâ Cc«n {]mbap ≠ v. 20 hÀjw ap³]v
AÑsâ {]mbw aIsâ hbÊnsâ 12 aS§m
bncpp. Fm AÑsâ Ct¸mgs¯ {]mbw
F{X?
aIsâ {]mbw = x, AÑsâ {]mbw = 2x
12(x-20) = 2x-20
12x - 240 = 2x-20
12x - 2x = 240 - 20
10x = 220
220
x =
10
= 22
AÑsâ {]mbw = 2x = 2 x 22 = 44
Q emensâ Ct¸mgs¯ hbÊv Xsâ aIsâ
hbÊnsâ aqnc«nbmWv. emensâ `mcy
sseebpsS hbÊv aIsâ hbÊnsâ
aqnc«nbn \npw 14 Ipd¨m e`n¡pw.
c≠ v hÀjw ap¼v sseebpsS hbÊv 28 Bbncp
psh¦n emensâ Ct¸mgs¯ hbÊv F{X?
aIsâ hbÊv = x
emensâ hbÊv = 3x
`mcybpsS hbÊv = 3x-14
`mcybpsS hbÊv 2 hÀjw ap³]v = 28, FmÂ
Ct¸mÄ hbÊv = 30
AXmbXv, 3x-14 = 30
3x = 30 + 14 = 44
emensâ hbÊv = 3x
∴ emensâ hbÊv = 44
Q. A\phnsâ Ct¸mgs¯ hbÊv 3 hÀj¯n
\pap³]pff hbÊnsâbpw 3 hÀj¯n\p
tijapff hbÊnsâbpw hyXymk¯nsâ
3 aS§mWv. A\phnsâ Ct¸mgs¯ hbÊv
F{X?
hÀj§fpsS hyXymkw = 6
Q&A
Bonus
@hang out
Ct¸mgs¯ hbÊv = 6sâ 3 aS§v
= 6 x 3
= 18
Q Ct¸mÄ A½phn\v 15Dw A¸phn\v 8Dw hbÊm-
Wv. F{XhÀj§Ä IgnªmemWv ChcpsS
hbÊpIfpsS XpI 35 BhpI?
Ct¸mgs¯ hbÊnsâ XpI = 15 + 8 = 23
23 t\mSv 12 Iq«nbm 35 BIpw
6 hÀjw Ignbpt¼mÄ 2 t]À¡pwIqSn 12 hbÊv
IqSpw
Q AÑ\v aIsâ Cc«n {]mbap ≠v. aI³ P\n¨Xv
42 hÀjw ap³]mWv. Cv AÑsâ {]mbsa´v?
42 hÀjw ap¼v P\n¨ aI\v Ct¸mÄ {]mbw 42
hbÊv.
At¸mÄ A¨sâ {]mbw = 42 x 2 = 84 hbÊv
Q AÑsâbpw aIsâbpw Ct¸mgs¯ hbÊnsâ
Awi_Ôw 6 : 1 BWv. 15 hÀjw Ignªv
AhcpsS hbÊnsâ A\p]mXw 7 : 2 BIpw.
aIsâ Ct¸mgs¯ hbÊv F{X?
AÑsâ hbÊv = 6x
aIsâ hbÊv = x
6x+15 : x+15 = 7 : 2⇒
Then, 2(6x+15) = 7(x+15)
12x+30 = 7x+105
12x - 7x = 105 - 30
5x = 75
x =
= 15
aIsâ hbÊv = 15
Q anYp\pw AÑ\pw IqSn Ct¸mÄ BsI hbÊv 40.
A©p hÀjw Ignbpt¼mÄ AÑ\v anYpsâ 4
Cc«n {]mbw ImWpw. F¦n Ct¸mÄ anYpsâ
{]mbw F{X?
anYpsâ Ct¸mgs¯ hbÊv = x, FmÂ
AÑsâ hbÊv (y) = 40 þ x
A©p hÀj§Ä¡ptijw; anYpsâ hbÊv
= x+5
AÑsâ hbÊv = (40 þ x)+5
tIcf t^mdÌv sUhe¸vsaâ v tImÀ]tdj³ þ tIm«bw
6x+15 7
=
x+15 2
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