Answer:
2.3 x 6.5 equals 14.95
21.45-6.5 equals 14.95
8.32 + 6.63 equals 14.95
Step-by-step explanation:
Answer:
Left side: 1/20 Right side: 11/20
:)
first off, let's put 8y - 5x = 11, in a slope-intercept form, so we can see what's its slope

so the slope of this line is 5/8, well then

Answer:
AC = 8 cm,
AD = 3 cm and ∠ACB = ∠CDA
From figure,
∠CDA = 90°
∴ ∠ACB = ∠CDA = 90°
In right angled ∆ADC,
AC2 = AD2 + CD2
⇒ (8)2 = (3)2 + (CD)2
CD2 = 64 – 9 = 55
⇒ CD = √55 cm
In ∆CDB and ADC.
∠BDC = ∠AD [each 90°]
∠DBC = ∠DCA [each equal to 90°-∠A]
∴ ∠CDB ∼ ∆ADC
Then,
Answer:1/y =(3x-6)/2
Step-by-step explanation: